ELETRÔNICA ANALÓGICA I
Dadas as informações fornecidas na figura abaixo, determine:
(I) β, (II) Vcc e (III) RB
![](http://sga.uniube.br/images/uploads/20014/temp ex3.png)
(I) 200; (II) 13,12V (III) 747 kOhm
(I) 105; (II) 17,74V (III) 747 kOhm
(I) 244; (II) 12,55V (III) 910 kOhm
(I) 154,4; (II) 15,11V (III) 565 kOhm
(I) 154,4; (II) 17,74V (III) 747 kOhm
Determine o valor de para cada circuito da figura abaixo.
![](http://sga.uniube.br/images/uploads/20014/figura 3.png)
(a) Vo = 0 V (b) Vo = 7,96 V
(a) Vo = 9,3 V (b) Vo = 7 V
(a) Vo = 9,5 V (b) Vo = 7,96 V
(a) Vo = 9,5 V (b) Vo = 7 V
(a) Vo = 0 V (b) Vo = 7 V
Para o circuito da figura abaixo:
(a) Vc aumenta ou diminui quando RB aumenta?
(b) IC aumenta ou diminui quando B é reduzido?
(c) O que acontece com a corrente de saturação quando B aumenta?
(d) A corrente do coletor aumenta ou diminui quando VCC é reduzida?
(e) O que acontece com VCE se o transistor é substituído por outro com B menor?
![](http://sga.uniube.br/images/uploads/20014/realim de tensao8.jpg)
(a) RB aumenta, IB aumenta, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) diminui; (d) VCC aumenta, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC aumenta, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC diminui; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC aumenta; (c) aumenta; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC aumenta, VC aumenta; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE diminui, VCE aumenta
Dado o circuito abaixo responda:
(a) Dado Pmáx = 14 mW para cada diodo da figura, determine a corrente máxima nominal de cada diodo (utilizando o modelo equivalente aproximado).
(b) Determine Imáx para Vimáx = 78 V.
(c) Determine a corrente através de cada diodo para Vimáx utilizando os resultados do item (b).
(d) Se apenas um diodo estivesse presente, determine qual seria a corrente dele e compare com o valor máximo nominal.
![](http://sga.uniube.br/images/uploads/20014/circuito 19- 2.jpg)
(a) 30mA; (b) 26,81 mA; (c) 12,456 mA; (d) Seria 12,456 mA que é menor que 30 mA
(a) 30mA; (b) 26,81 mA; (c) 31,267 mA; (d) Seria 26,81 mA que é menor que 30 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 17,83 mA que é menor que 20 mA
(a) 10mA; (b) 0 mA; (c) 5 mA; (d) Seria 5 mA que é menor que 10 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 8,915 mA que é menor que 20 mA
Qual é o valor da tensão de saída (Vo), considerando que a tensão base-coletor (Vbco) é de 70V?
![](data:image/png;base64,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)
Vo = - 80V
vo = + 70V
Vo = + 80V
Vo = + 60V
Vo = - 60V
Considere as afirmações abaixo:
(1) O diodo semicondutor é formado pela união de dois materiais extrínsecos apresentados, um do tipo P e outro do tipo N.
(2) Após o processo de dopagem do semicondutor com uma impureza constituída de átomos trivalentes, o material passa a ser chamado de material tipo P.
(3) O diodo semicondutor não sofre os efeitos da temperatura, mantendo sua corrente na polarização direta e reversa sempre constante, de acordo com o ponto de operação.
(4) Na junção dos dois materiais existe uma região de depleção, formada pela combinação de elétrons e lacunas, oferecendo uma barreira de potencial elétrico de aproximadamente 0,7V para diodos de silício.
Diante das afirmações apresentadas acima, podemos classificar como verdadeiras:
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,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)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
![](http://sga.uniube.br/images/uploads/20014/temp ex3.png)
(I) 200; (II) 13,12V (III) 747 kOhm
(I) 105; (II) 17,74V (III) 747 kOhm
(I) 244; (II) 12,55V (III) 910 kOhm
(I) 154,4; (II) 15,11V (III) 565 kOhm
(I) 154,4; (II) 17,74V (III) 747 kOhm
Determine o valor de para cada circuito da figura abaixo.
![](http://sga.uniube.br/images/uploads/20014/figura 3.png)
(a) Vo = 0 V (b) Vo = 7,96 V
(a) Vo = 9,3 V (b) Vo = 7 V
(a) Vo = 9,5 V (b) Vo = 7,96 V
(a) Vo = 9,5 V (b) Vo = 7 V
(a) Vo = 0 V (b) Vo = 7 V
Para o circuito da figura abaixo:
(a) Vc aumenta ou diminui quando RB aumenta?
(b) IC aumenta ou diminui quando B é reduzido?
(c) O que acontece com a corrente de saturação quando B aumenta?
(d) A corrente do coletor aumenta ou diminui quando VCC é reduzida?
(e) O que acontece com VCE se o transistor é substituído por outro com B menor?
![](http://sga.uniube.br/images/uploads/20014/realim de tensao8.jpg)
(a) RB aumenta, IB aumenta, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) diminui; (d) VCC aumenta, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC aumenta, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC diminui; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC aumenta; (c) aumenta; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC aumenta, VC aumenta; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE diminui, VCE aumenta
Dado o circuito abaixo responda:
(a) Dado Pmáx = 14 mW para cada diodo da figura, determine a corrente máxima nominal de cada diodo (utilizando o modelo equivalente aproximado).
(b) Determine Imáx para Vimáx = 78 V.
(c) Determine a corrente através de cada diodo para Vimáx utilizando os resultados do item (b).
(d) Se apenas um diodo estivesse presente, determine qual seria a corrente dele e compare com o valor máximo nominal.
![](http://sga.uniube.br/images/uploads/20014/circuito 19- 2.jpg)
(a) 30mA; (b) 26,81 mA; (c) 12,456 mA; (d) Seria 12,456 mA que é menor que 30 mA
(a) 30mA; (b) 26,81 mA; (c) 31,267 mA; (d) Seria 26,81 mA que é menor que 30 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 17,83 mA que é menor que 20 mA
(a) 10mA; (b) 0 mA; (c) 5 mA; (d) Seria 5 mA que é menor que 10 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 8,915 mA que é menor que 20 mA
Qual é o valor da tensão de saída (Vo), considerando que a tensão base-coletor (Vbco) é de 70V?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARwAAAEACAYAAABh4MkAAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAB9BSURBVHhe7d33cxTXngXwt7VVu1W7tbt/wG7VswnCiGwQ0diACSaaZEzOwTaPYIMT2GQwJucMBpFEzhkjQESRBYgkQEIgTBQZY3j1XZ2Le9w9c9UaSa2hZ+b88DGae2/PCJk+uqm7/3b7+T+FiCgQGDhEFDAMHCIKGAYOEQUMA4eIAoaBQ0QBw8AhooBh4BBRwDBwiChgGDhEFDAMHCIKmDwLnBsPn8utZ6+0dd6u3X8iE6fNkgUxK7X1W/cckNZt2svg4SOlQ8cuMn/pCm07s0279kqLlq2lSZNPlP4Dh8jJS8mWNkN+GiXNmrWQpk2bybjJ0y11ROS8PAuc+vUayMade7R1ZnMWLpVGjZpKgbfeltETpvjUxx46JoUKFJQd+w6r15fS7kpU6TLqOO+23tZs2ane950CEXL5Vrq2DYLsx8HDtHVE5Kw8C5y6devL+u2x2jqztEe/S8Ll1EwDp0GDhlK//seWsm/7/SilipeQlHuPLeU6bdt1UO89b1GMTx0+u3xUOTmbnOZTR0TOe+OBAxdu3NYGzqGEc6rcuweycPkaVb5iwxZLuc7m2DjVtkb1mj5DvOXrNqlhl7mMiPKOqwNn7sIYVT47eomlHHM6KB8y4mdLeWbq1Kmn2nsP8TCcQuiYy4go7zgSOMfOJUns4eMW1ap+KFNmzvUp1x2fWeBgkhjlKzdutZQfv3BFlXfu+pmlPDO/LFmu2jdv0cpTdirpmlStUtXviW0iyj1HAgfzJAXfzmeBE9z4OiJ/AaVo4Ujt8ZkFzqBhrwPHu2eC1absBE7a4xdSvmx5dczBU4mqDL2jCVNn+rQlorzj6iHVqHGTVPmqjdss5UcTk1R576++tpTbmTRjtjqme4/ecv3hM7XSdTHtjrYtEeUNVwfO8vWbVfnMXxZayo05nGlz5lvK7STffSRly0RJ4YIRMnnGHLWfR9eOiPKOqwMHe2cQEN/1H2ApxxI3hmqYOzKXZ2XYyDHqc3Dsuu27tG2IKO+4KnBGjZ/sU9f32/5SqWIlNQ9jlH3evWeOeijnU2+pTYR4v5tP/tC2IaK8k2eB89kXPWTn/nhtnRnCZvyUGSpwGjduqvbemOuv3nmodiIPGDJcziTfUEvlWAFLTLlpaeevf/T8UkaMHqetI6K8lWeB4y9curB68w4LTOqa26A3gnJcb7V0zQZLbye7sByOyyN0dUSUt9544BBR+GDgEFHAMHCIKGD+duf3fwoRUSAwcIgoYBg4RBQwrg6cxSvXSL8fB2nriCj4uDpwcHOs0iXflVvPXmrriSi4uDpwKleqrHYgHzufpK0nouDi2sC5mPb6+ipYELNC24aIgotrA2fVpm2ewOn1ZV9tGyIKLq4NHNw43QicmjVqadsQUXBxbeDg8TBG4EDy3YfadkQUPFwZOKkPnkpkRCFL4GzcuVvbloiChysDZ0/8CUvYwNhJU7VtiSh4uDJwJk1/fcNzs/YdO2vbElHwcGXg1Kld1ydw8HzwpJt3te2JKDi4LnCOnL3oea6Vt8kzZmuPIaLg4LrAMZ62qVP9wxraY4goOLgqcHDNlPGEzMzsOnhEeywRuZ+rAgdL30awYFm8QrkKUiyyiJQsVtxT3n/gYO2xROR+rgqcw6fPqR3GuKwBG/1m/hIt9es1kNvPX6meDVavlqxapz2WKFTgqSXRy1ZJj15fSbNPW0iHTl1k1PhJcj71N237YOK6ORwzI3B0dURusnbrziyH+xt2xMqZq6naOkPcsVNS5YMq0qhRE1m/fZcKmQMnz0rfb/tJ8SLFZPqc+drjggUDh8gBP4+bKCWKFss0dHAzuYj8BWR29GJtPZy8dFW9R8OGjeW3p3/41H/b70e1grts7UafumDh+sBp0aKVto7IbYaNHC1F3iksqzZutZQbYZPVbvmun32h5im3xx3U1l+980DNbUa9W1puPHqmbYPpB125Iat68KdNTrk+cPD4X10dkRshdLBJFUMsvF60Yo0ULhgh0+cu8GlrduV2unruPdpiDkfXBtD7QShhnnPf8QT1ebVq1lKv69Wrr3pA2D7y64F4zzG4NnHQsJ+kc5duarjWpm0HuZR2R9XtPXJChoz4Wf1iP5SQqM43fP9NmzaTc9duet7DKa4PHPxwdHXkLvitiJMMQ+ByUWVl5YYt2nY54f3bHCdQ8t0Hntcp9x6pMnyNttiRrsrSn6g/8Rou37rv+Tov9RswWCILvSPf9PtBBcjC5as932tmNu3aq4KkYvmK2nrDV32/Ve2wuLJt7wFPAHXp9rnEnzkvy9dvkndLllLzPUZgIGjmLYpRX+PGdvgM7Oa/+eSFHE28pO6siZDBe2OOafXm7Sq48Dx/82c7wf1DqpattXXkHph76NS5m/qHb8AQomjhSB+Yo9CV28FJa36Nk8P8/ugZoAxfo63x+UY743vKbAd7XsJGVt3PzBuGXWhfq+ZH2noDHiqAdn2++V69Rqjh9dmUG5426E2hbMK0mWoSGvcF37HvsOzc/1r7Dp1U/ZbYONUegVS2TJRlKFWpQkVp3aad57VTXB84HTt11dbRm4c5hYFDR6jf5vgHbIZy/AZ+E2IPH/N8jfmQAyfPZJxwhzx1+0+cVow2x84lye7446oMdyo4lZSiGHXq9aVktVpk1NlB7wNBhxO2WGRRv3p7xh60qNJltPWGb77vr9phGKRe/xk45uFPYkqaKuvd52sZOWa8es8JU2dIdMxKD0xeH79wWbVH4Hj3rKpVrRaegdOufUdtHb05+E04d+FS9Q8Z/7DN0D3Hb2vdceFg3ORpqmeFuRu8Hv7zGPV6xYbNPm3NMBSLyJdftUWQ69oA5ljwczYmpnWBg2ElyjBEQuggTOwmghk4f0LgfNq8pbaO3gz0GIx5AzP0ckZPmKzmTXTHhQOsQqFn4x0uYyZOUatLWYXOF//oqX6WmbVDzwXDxzKlSnsmlr//YaA6xhw4Sb/dU2XoxYyfMl19jSGVUQ+4jAj7gvA1A+dPCJyPP26krSNnjZk41XYlBf/YMTGpmwfp3rO3JFy+pj0uXEyZNVeFgbE65W1O9BI1v4TJYV094GeIJe8a1Wv6BPfNx79L23Yd1M976er1nnKjh3P6yl8bChevWqvmyjBJjvk1hCDmhoyVKYTN0J9GyZotO9RrBs6fEDhcFs97WEI1uvOYqzDXXbv/WPVc8A/YHDKAZVjMiZjbhyvMEa3dpg8bQ8yaDWqVSFdnOJt8XerWra8WS/Czxc8ff7Zq3VZdV+j9yKQfBw1V/y8wfMLEMZa536v0nuUSICydow16RggXLI1jjg11eH+EEcIQ808oQ1Bh7gkhZDe8ywkGTpjDb1Ls2zBCxNiGgN+CmIfAaoVRZygfVU4ts+p2w1Lu4eeKcMKydOeun0m3z7urHpTuWipjyIRz5bMvesh3/QdI7KGjPu2wO7ln7z6qR4TJcKMcl0/gvWHW/IWqDPNzRpnTu5pdHziYL9DVkTNw9b13oOAi2U+aNfcpRw8IKzB8goZ7GIGTF5v08oLrA4fXUuUefuPht5b3P0rsLDXvU7GD+QNsEjMfT28ehrv4/8PAcQADJ/fUpGG+/OofJW51YJRjlynmYMyholO1SlXZunuf5T3JHTDX0rx5S/X/CZc2ZHZ9lZu4PnC4SpU7CAsjPDCZaJRjF6pRnhlcf5P26Lnl/cg9Nv665/UmvgWLZMa8aPXLRdfOTTiHE+J0gYMlVFzVbA4Xna+/6+/zfkS54frAaVD/Y20d+cc7cLD6hKGVOVgyg6EYlll170uUE64PHFwmr6sj/3gHzuSZcyyhkpUmTT7Rvi9RTnDSOMSZAwebuXDbAnOgZAU3sMdWed17E2UXJ41DnDlwShUvoa427vP1d+qWmFhSxQY+3K8FE5DYLYsHEWKOx+kdpkTAHk6I000aE70pDJwQx8AhN2HghDgGDrkJAyfEMXDITRg4IY6BQ27CwAlxDBxyE1cHDm6RyMDJHQYOuQl7OCGOgUNuwsAJcQwcchMGTohj4JCbuD5wcMNn3F3eDfAsIF25NzzmA49cxdfGMbhvCS4hwJMRcPc9/Il7yOLPvGQ8RoSBQ27g6sDBiYrnJONkwf1b8DhSQJnxdbCqUK6C5+vyZcurO+Qbr/GYENyWA1/jQfV4Vjfu5I+bneO4Ku9Xkdof1ZEGDRoq5q+9IbAZOOQWrg4cwBMDcdc53BLTXGZuQ5njkIrcxPWBQ7nDwCE3YeCEOAYOuQkDJ8QxcMhNGDghjoFDbsLACXEMHHITBk6IY+CQmzBwQhwDh9yEgRPiGDjkJgycEGcOnMIFI2TS9NmWTZREgcTACXHmwDF8WK26umxE154oLzFwQpwucAzNm7eUY+eTtMcR5QUGToizCxyILPSODBgynE/XpIBg4IQ4c+BUqlBRFq9co644N4cOlCpRUqbPmS83H/+ufR8iJzBwQpw5cIxVqmv3H8v4KdOlRFHf54zXrFFLNuyI9XkfIicwcEKcLnAMF9NuS/eevSUiX35L6EDHTl05v0OOY+CEuH3HEzwhght16drEHj4mjRo1sQQOYBl94NARknz3ofY4ouxi4ISBkWMnSIsWrWRLbJy2HnBTs/lLl6u7D3oHD+48uCBmhdx69lJ7LJG/GDhkYczvFC/iO79Tr1592bpnv/Y4In8wcEgrMSVNuvfoJQXfzucTPO07dpb4sxe0xxHZYeCQrd3xx7XzO4UKFJRBw36SlHuPtMcR6TBwyC94zI1ufgdPlJgTvYTXZ5FfGDjkt9QHT+Wn0ePU7mTv4MH8zp74E9rjiAwMHMq2hMvX1P4d79DBfA/KzyZf1x5HxMChHNux75B62J538OChhas2bdMeQ+GNgUO5Fr1slc/8Dvb96NpSeGPgkCOS7z6QwcNHyjsFIlTgjJ4wWduOwhsDhxw1O3qxfFD5A20dEQOHHIXhFe4oqKsjYuCQoxg4ZIeBQ45i4JAdBg45ioFDdhg45CgGDtlh4JCjGDhkh4FDjmLgkB0GDjmKgUN2GDjkKAYO2WHgkKMYOGSHgUOOYuCQHQYOOYqBQ3YYOOQoBg7ZYeCQoxg4ZIeBQ45i4JAdBg45ioFDdhg45CgGDtlh4JCjGDhkh4FDjmLgkB0GDjmKgUN2GDjkKAbOXy7fuu/XI5CvPnklJ9JfeiQ8eGmpv/L4r/ozD611wYaBQ44K98A5cPKMdOjURQoXfP24nJLFiqvH56SmP9G2h8P3XsoHex/Jv6xOl7e2PpA5V3+31O++/Yc0PPhY/nt9usy6Yq0LNgwccsy8RTFS/cMa6tnjvb7sK8cvXNa2C1Wxh45Kscgi0qZtB9m0a68cPJUosxcskgrlKkizT1vY9nZWpL5QgdP2iD6Y6ux/LLO9gigYMXDIESPHjLc8eRPwNM7ElDRt+1Bz69lL1bP75vv+PnUXbtxSP4sJU2f41BkwXELgVN7zyKdufdoLeT+j/PbzVz51wYaBQ7mWdPOuZwjhrf/AwdpjACeprtyAeuMkw9foIRjH4Gv47ekfqo3x+k2JO3pS/X0TLl+z/B0MU2fPk1o1a2nrDP+5Ll3+b/MDS1nas1dSZtcj2X/3D0t5sGLgUK5tiY3zCRoDgqh8VDmt4kWKacsNxSKLSqkSJT1fF3w7n+eYiHz51ftj+Fa65Ls+n/smFC0cqcJH9zPatveAms/R1RmK7Hgo/7Y2Xa49/asnM/L8c/k64amlXTBj4FCuxZ85rz0BoW27DmoiNRCOnL2Y6ev4sxfkfOpvciopRQ6fPienLiXLldvpcjHttvoaPRO8BrQzvvbX7vjj6u97Nvm69mc0fe4CqVG9prbOUHf/YzWsirvzujeT+PClFNv5UFJMARTsGDjkiDZt2vuETUT+ArI97qC2fajBsK5qlarSs3cfn7qrdx5I5UqVZeykqT51Zv84+VQFTkzq615Sq/gnsuRa8E8UmzFwyBE4qdq176iGPQibclFlZenq9dq2oQrDJgzxun3eXc3pXEq7I6s2bVMrdw0bNrZdGoexF5+rwPn+zDPZdPOF1D/wWNvOgPkdtFuWEVCn0oNjfw4Dhxw1a/5C9ds89UHozDtkB4KmefOWqneH4MW8Tb8BgyX5rnUyWAe9GQRO00NP1FDKLkRWX38hRXc8VOE04/LvUjyj/aIU9/eGGDjkKO40fg2Biy0BmU0i62DOBoHzr2vSZdi5Z9o2gID5n/XpctC0cvXzheeSf9tDSzs3YuCQoxg4Offb81fyH+vS1WoVhku6NtiV/O9r02VURsCYy384+0z+KyOE8B7mcrdh4JCjGDi5UzCjl4KNfro66Hr8qQqWG16B1DL+iZT4lT0cCjMMnNw5mcXkb6mMUMGuY3PZhUcvVc8Ie3bM5W7EwCFHMXDyFsKmRUZvxlyG668QRG4fTgEDhxzFwMlba2+8kP/d/EAth5/P6Nl0P/FUqsc9Vr0cXXu3YeCQoxg4eQ8Xeg5KfCYDM2zOCB5dG7di4JCjGDhkh4FDjmLgkB0GDjmKgUN2GDjkKAYO2WHgkKMYOGSHgUOOYuCQHQYOOYqBQ3YYOOQoBg7ZYeCQoxg4ZIeBQ45i4JAdBg45ioFDdhg45CgGDtlh4JCjGDhkh4FDjkLgVKpQUVtHxMAhRyFwShUvoa0jYuBQjuG5S0tWrZPv+g+Qzl0/U4+HwXOZ8GyqCuUqqGdpt+/QSUaOnSA79x9WzwHXvQ+Fj7/dy/gPkb9uZ4TGkpVr1LOXChUoaHnSZlbKlCotffp+K/uPndK+N4U+Bg75bd3WnVLjwxraMMmurt0+l9NJKdrPodDFwKEsXc4YOuExvrrgiMiXX+rVqy/9fhwk0+f8IguWLvcYNW6ieuwtJpF1xxZ5p7BMnj5b+5kUmhg4ZGv3oaNSPqqcT1jUq1tfFsaslOv3H2uP83bs7EUZMnyklC0T5fNeHTp2lhsPnmqPo9DCwKFMrVi3SYoXKWYJhw+rfiirN27VtvcHAmr4yNHyToEIy/vWqV1XLt+8qz2GQgcDh7RiD8T7hMLX3/aTm4+eadtn14ETp6VmjVqW90eviT2d0MbAIR8Jl65aejZY5sb8jK6tt7gjJ6Rjpy7aOm+p9x5Jq1ZtLKHTuUs3bVsKDQwcssCQp26depawmfVLtLatDoZhmAzW1encevJCWrduawmdeQuXattS8GPgkMWgoSMsJ//YiVO07TKzaPnqbAUOoKdTo3pNz2dip/KZy9e0bSm4MXDIIynttmXeBruE7zx7qW2bmUXLVmU7cCA+IdHy2T17faVtR8GNgUMeAwYP85zwhQtG5GhjHgIHPRRdXVZ+Gj3O8/kR+QtIwqVkbTsKXgwcUjCsKRZZxHPCf/N9f227rOS0hwM30p9I6ZLv/vU9fJez74Hci4FDSnTMCs+JnpveBQIH10zp6vxh7uVgw6E/Q7rE5OuyeMUatRERZs9fKDv3HbK0wQbGHwYOln4/DJTte/Zb6vLStbsP1a5rXV04YuCQ8vkXPTwnetOmzbRt/JGbHg7Enz7n+T5g39GT2nZmuJDUfEy5qLKqt2TUT5s9T5VhyR6XabRs2VoFm/k98go+O+rd0pL20Jn9S8GOgUNKhbLlPSdsbq5vym3gwPvvve/5XqbOnKNtY9gbf1xdGoEr0E9euKx2K1+8fstTjwDDZPTMuQs8ZQeOJ6j33rRzt6csL9x9/kqqVqmqPgs9L12bcMPAIbl6677ab2Oc5LEHj2jbZQZDGuNr78C5cO2m/Pbouee1P3r17uP5XrJarULPbMyEyXI+JU1bP3jYT+p9vOsrlq+o9v+Yy5y2fO1GFYaYgK/9UR0VQLp24YSBQ+rCSuMEBwSQrp0OLkUoWjhSNu6IVa+9A6d7j17qHjjGa39MmTHb8700qP+xtg1gr475njy4NGL9tp2WNh83aKiGU9hgaC5v1qy5vFuipLq/j7k8M3sOH1NDMu8y77kiMwQaelM9en6pvr9Azh25FQOH1DyJcdKWKFos27+JcW+btm07qK/NgYNldQTC1tg4S/usLFuzwfP9YHilawMIxrVbdqiLQdGDMI5Zumqtpw3+Prhmy3wcfNG9p2qLsPWu84awwp0McasNoww/IwRW/XoNLG0NCENjLiwu/oT6rNZt2vm0CzcMHJIN2371nKw52UPz677D6r44Z6+kWgJnxM9jpHat2j7ts2IOHCyT69roGJdVoEdjXGSKwGvUqIlPW2PY5s/wET0ZtJ04baanDKt4KMMFrea2BtyKwzxvg2DCsPXImfOWduGGgUOya/9hzwme0017uL0ETjIjcNArwI23zCepv8yBg/vn6NpkxlhWxwQyXiNwdKtu3/X7UbXzJwDwd0DbHXEHPWUxq9erMt1kMFakcE/n44mXVDABLhFB+3DfW8TAIcuQKjKiUI5uQYHVpMqV3lMnIAIHJyd+o+NyCV17O3MWLPJ8P5iX0bXJzNGzF9RxuB0qXlf9oIp2SIUr2jH3hA2P3nXe0BZ7k8xL27jDIT7nxPkkS1uYMWe+fFTzIzXMNMPGSnxmdubIQg0Dh9QysnGCQ042/Z26eEUFzMiMHgYCZ+iIn7VDGX+YLyDN7u0qjAlwo4fT+6u+6kQ378uBxo2bSsOGjS1lOpirQa8Py9vm8irvV5HikUXl1uPf1WsMK406XG2vCyKjV5WTXl+oYOCQOmnwm9c4yfFUBl27rOC3Ou5vjMDB1+MnT9O2ywrCwPheMCGsa5OZXxbFqBUo4zVWhvA+5rka3IIDk8Bzo5d4yjJj9Jgwl2TcHAyT0ijDDeXxGuFmLN9v/nWPtGjRynO8GfYK4TgMNf1dHQs1DBxSmjb5RJ0MkNN5hgGDhnreA3IyQYqNexi+GO+xasMWbTvAcAvPwsJJjte44hx/D+8eWps27aVduw6ek3z0+Eny6actPL0TOxgq4vvAChN6NXgvbCREWOH7xA3E3qtYSc2D4TIGDN9w+YTuvTBULVu6jHq/SdNmheW+HAYOKdg8Z5zkun0r/jB6E4DJ3uze2gLM8zfYMIeTWNcO0LZa1Wrq0oEuXT9TQxVde8y94O+HlSlcTzVi1Fi/5m4AQfVB5Q/UvMvYiVPVxDiuy0IdJrcHDhmuVrHwGkGGsMH8jvdWAPw80VtT9X/atnufpU04YOCQgjkH40SHnGzFx1DF6J106pz9W4XiN775PsfG3p43BUGF4SHuC6Srp+xj4JCH+SJIrO7kZLXKeFAeegO6ejsxq9Z5Ph/WbNqmbRco2D2N7wM9Il09ZR8Dhzy27Nor+f/+lkd2by8K2I2LY7GZUFefGawiIeSMz8aks65dIM1fHKN6bIdPJWrrKfsYOGSByVSjh4HhRHZPNiyH41g8+UFXnxlMVBufC9kNrLyAVSmsUunqKGcYOGSB2zlgydg48bEycy7lhratzpzoxWoVJzv3f5k5L9oSNpgA1rWj4MfAIR+4aZQ5ALD87O9TMTEswxXaujqd+UuWqeuwjM/CbuXk2+nathT8GDikZdxSwYCeDm61oGubE1iRwhKz+TOw+dBYcqbQxMAhLaxQYZObORAwp4PdwznZo2OGDYHm3cTGe4fjvpRww8ChTGFnrndPB3CPGszV+Lt5zoAJWFwCYN5JDLjpOm9OFR4YOJQlPOoXPRBjydqAG1Dh4kjcqgETy8a1RoBdxtj1i124uDzA2OPj/R64FIFP2QwfDBzyy/FzSWrnr7ln4g2rU7gsAtc34QprXRsD5muwOTBcL2IMVwwcypYdew+oCxm9h0X+wrOmcE2R+ckKFD4YOJQjiVdTZcKU6epqadwXxnuoZMCSN+5+91Xfb2Tt5u3s0YQ5Bg7lGuZrcEsIPMEAS924ynvl+k3qKQcpdx5oj6HwxMAhRyF0MMGsqyNi4JCjGDhkh4FDjsLN03Etlq6OiIFDjmIPh+wwcMhRDByyw8AhR3FIRXYYOOQoBg7ZYeCQozikIjsMHHIUA4fsMHDIURxSkR0GDjmKgUN2GDjkKA6pyA4DhxzFHg7ZYeCQoxg4ZIeBQ47ikIrsMHDIUQwcssPAIUdxSEV2GDjkKAYO2WHgkKM4pCI7DBxyFHs4ZIeBQ45i4JAdBg45ioFDdhg45CjO4ZAdBg45ij0cssPAIUcxcMgOA4ccxSEV2WHgkKPYwyE7DBxyFAOH7DBwyFEMHLLDwCFHMXDIDgOHcuXu81cyYcp02bDtV0m998gSOJfT7sjSVWtl1i/RPsdReGLgUK5cv/9YChUoKPn//pYKmtq1aktEvvzSqFETichfQJVXq1pNeyyFHwYO5VrXbp+rYMnMqHETtcdR+GHgUK6t2bRNGzQQGVFIktJua4+j8MPAoVy79eSFVChXQRs4nTp30x5D4YmBQ44YNHSENnCWrdmgbU/hiYFDjog/fc4nbIpFFpEbD55q21N4YuCQI7A8XqZUaUvgtG7dVtuWwhcDhxzTvHlLS+CMGDVW247CFwOHHDNk+EhL4GDTn64dhS8GDjlm7ebtlsBJvJqqbUfhi4FDjkHAFHjrbRU25aLKyp1nL7XtKHwxcMhR77/3vgqddu06aOspvDFwyFG9evdRPZwxEyZr6ym8MXDIUTPnLlCBszU2TltP4Y2BQ45KuJQs9es1kLSHz7T1FN4YOEQUMAwcIgoYBg4RBQwDh4gChoFDRAHDwCGigGHgEFHAMHCIKGAYOEQUMAwcIgoYBg4RBcg/5f8BzlZEDjJ+llcAAAAASUVORK5CYII=)
Vo = - 80V
vo = + 70V
Vo = + 80V
Vo = + 60V
Vo = - 60V
Considere as afirmações abaixo:
(1) O diodo semicondutor é formado pela união de dois materiais extrínsecos apresentados, um do tipo P e outro do tipo N.
(2) Após o processo de dopagem do semicondutor com uma impureza constituída de átomos trivalentes, o material passa a ser chamado de material tipo P.
(3) O diodo semicondutor não sofre os efeitos da temperatura, mantendo sua corrente na polarização direta e reversa sempre constante, de acordo com o ponto de operação.
(4) Na junção dos dois materiais existe uma região de depleção, formada pela combinação de elétrons e lacunas, oferecendo uma barreira de potencial elétrico de aproximadamente 0,7V para diodos de silício.
Diante das afirmações apresentadas acima, podemos classificar como verdadeiras:
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,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)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
![](http://sga.uniube.br/images/uploads/20014/figura 3.png)
(a) Vo = 0 V (b) Vo = 7,96 V
(a) Vo = 9,3 V (b) Vo = 7 V
(a) Vo = 9,5 V (b) Vo = 7,96 V
(a) Vo = 9,5 V (b) Vo = 7 V
(a) Vo = 0 V (b) Vo = 7 V
Para o circuito da figura abaixo:
(a) Vc aumenta ou diminui quando RB aumenta?
(b) IC aumenta ou diminui quando B é reduzido?
(c) O que acontece com a corrente de saturação quando B aumenta?
(d) A corrente do coletor aumenta ou diminui quando VCC é reduzida?
(e) O que acontece com VCE se o transistor é substituído por outro com B menor?
![](http://sga.uniube.br/images/uploads/20014/realim de tensao8.jpg)
(a) RB aumenta, IB aumenta, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) diminui; (d) VCC aumenta, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC aumenta, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC diminui; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC aumenta; (c) aumenta; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC aumenta, VC aumenta; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE diminui, VCE aumenta
Dado o circuito abaixo responda:
(a) Dado Pmáx = 14 mW para cada diodo da figura, determine a corrente máxima nominal de cada diodo (utilizando o modelo equivalente aproximado).
(b) Determine Imáx para Vimáx = 78 V.
(c) Determine a corrente através de cada diodo para Vimáx utilizando os resultados do item (b).
(d) Se apenas um diodo estivesse presente, determine qual seria a corrente dele e compare com o valor máximo nominal.
![](http://sga.uniube.br/images/uploads/20014/circuito 19- 2.jpg)
(a) 30mA; (b) 26,81 mA; (c) 12,456 mA; (d) Seria 12,456 mA que é menor que 30 mA
(a) 30mA; (b) 26,81 mA; (c) 31,267 mA; (d) Seria 26,81 mA que é menor que 30 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 17,83 mA que é menor que 20 mA
(a) 10mA; (b) 0 mA; (c) 5 mA; (d) Seria 5 mA que é menor que 10 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 8,915 mA que é menor que 20 mA
Qual é o valor da tensão de saída (Vo), considerando que a tensão base-coletor (Vbco) é de 70V?
![](data:image/png;base64,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)
Vo = - 80V
vo = + 70V
Vo = + 80V
Vo = + 60V
Vo = - 60V
Considere as afirmações abaixo:
(1) O diodo semicondutor é formado pela união de dois materiais extrínsecos apresentados, um do tipo P e outro do tipo N.
(2) Após o processo de dopagem do semicondutor com uma impureza constituída de átomos trivalentes, o material passa a ser chamado de material tipo P.
(3) O diodo semicondutor não sofre os efeitos da temperatura, mantendo sua corrente na polarização direta e reversa sempre constante, de acordo com o ponto de operação.
(4) Na junção dos dois materiais existe uma região de depleção, formada pela combinação de elétrons e lacunas, oferecendo uma barreira de potencial elétrico de aproximadamente 0,7V para diodos de silício.
Diante das afirmações apresentadas acima, podemos classificar como verdadeiras:
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,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)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
![](http://sga.uniube.br/images/uploads/20014/realim de tensao8.jpg)
(a) RB aumenta, IB aumenta, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) diminui; (d) VCC aumenta, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC aumenta, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC diminui; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC aumenta; (c) aumenta; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE aumenta, VCE aumenta
(a) RB aumenta, IB diminui, IC diminui, VC aumenta; (b) Beta diminui, IC diminui; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC diminui, VRC diminui, VRE diminui, VCE aumenta
(a) RB aumenta, IB diminui, IC aumenta, VC aumenta; (b) Beta diminui, IC aumenta; (c) Inalterado; (d) VCC diminui, IB diminui, IC diminui; (e) Beta diminui, IC aumenta, VRC diminui, VRE diminui, VCE aumenta
Dado o circuito abaixo responda:
(a) Dado Pmáx = 14 mW para cada diodo da figura, determine a corrente máxima nominal de cada diodo (utilizando o modelo equivalente aproximado).
(b) Determine Imáx para Vimáx = 78 V.
(c) Determine a corrente através de cada diodo para Vimáx utilizando os resultados do item (b).
(d) Se apenas um diodo estivesse presente, determine qual seria a corrente dele e compare com o valor máximo nominal.
![](http://sga.uniube.br/images/uploads/20014/circuito 19- 2.jpg)
(a) 30mA; (b) 26,81 mA; (c) 12,456 mA; (d) Seria 12,456 mA que é menor que 30 mA
(a) 30mA; (b) 26,81 mA; (c) 31,267 mA; (d) Seria 26,81 mA que é menor que 30 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 17,83 mA que é menor que 20 mA
(a) 10mA; (b) 0 mA; (c) 5 mA; (d) Seria 5 mA que é menor que 10 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 8,915 mA que é menor que 20 mA
Qual é o valor da tensão de saída (Vo), considerando que a tensão base-coletor (Vbco) é de 70V?
![](data:image/png;base64,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)
Vo = - 80V
vo = + 70V
Vo = + 80V
Vo = + 60V
Vo = - 60V
Considere as afirmações abaixo:
(1) O diodo semicondutor é formado pela união de dois materiais extrínsecos apresentados, um do tipo P e outro do tipo N.
(2) Após o processo de dopagem do semicondutor com uma impureza constituída de átomos trivalentes, o material passa a ser chamado de material tipo P.
(3) O diodo semicondutor não sofre os efeitos da temperatura, mantendo sua corrente na polarização direta e reversa sempre constante, de acordo com o ponto de operação.
(4) Na junção dos dois materiais existe uma região de depleção, formada pela combinação de elétrons e lacunas, oferecendo uma barreira de potencial elétrico de aproximadamente 0,7V para diodos de silício.
Diante das afirmações apresentadas acima, podemos classificar como verdadeiras:
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,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)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
![](http://sga.uniube.br/images/uploads/20014/circuito 19- 2.jpg)
(a) 30mA; (b) 26,81 mA; (c) 12,456 mA; (d) Seria 12,456 mA que é menor que 30 mA
(a) 30mA; (b) 26,81 mA; (c) 31,267 mA; (d) Seria 26,81 mA que é menor que 30 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 17,83 mA que é menor que 20 mA
(a) 10mA; (b) 0 mA; (c) 5 mA; (d) Seria 5 mA que é menor que 10 mA
(a) 20mA; (b) 17,83 mA; (c) 8,915 mA; (d) Seria 8,915 mA que é menor que 20 mA
Qual é o valor da tensão de saída (Vo), considerando que a tensão base-coletor (Vbco) é de 70V?
![](data:image/png;base64,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)
Vo = - 80V
vo = + 70V
Vo = + 80V
Vo = + 60V
Vo = - 60V
Considere as afirmações abaixo:
(1) O diodo semicondutor é formado pela união de dois materiais extrínsecos apresentados, um do tipo P e outro do tipo N.
(2) Após o processo de dopagem do semicondutor com uma impureza constituída de átomos trivalentes, o material passa a ser chamado de material tipo P.
(3) O diodo semicondutor não sofre os efeitos da temperatura, mantendo sua corrente na polarização direta e reversa sempre constante, de acordo com o ponto de operação.
(4) Na junção dos dois materiais existe uma região de depleção, formada pela combinação de elétrons e lacunas, oferecendo uma barreira de potencial elétrico de aproximadamente 0,7V para diodos de silício.
Diante das afirmações apresentadas acima, podemos classificar como verdadeiras:
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,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)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
Vo = - 80V
vo = + 70V
Vo = + 80V
Vo = + 60V
Vo = - 60V
Considere as afirmações abaixo:
(1) O diodo semicondutor é formado pela união de dois materiais extrínsecos apresentados, um do tipo P e outro do tipo N.
(2) Após o processo de dopagem do semicondutor com uma impureza constituída de átomos trivalentes, o material passa a ser chamado de material tipo P.
(3) O diodo semicondutor não sofre os efeitos da temperatura, mantendo sua corrente na polarização direta e reversa sempre constante, de acordo com o ponto de operação.
(4) Na junção dos dois materiais existe uma região de depleção, formada pela combinação de elétrons e lacunas, oferecendo uma barreira de potencial elétrico de aproximadamente 0,7V para diodos de silício.
Diante das afirmações apresentadas acima, podemos classificar como verdadeiras:
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZkAAAEhCAYAAACtPN3WAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAEguSURBVHhe7Z2HXxNZ+7ff/+RZpaOsDcsKKqKuiL2CYsOCWMAGqNh7xd5AULGBBQsoiojyrAIWRFFBqgXkQcoPYSkmm2S/78xkCAmEopKckNzX53Pvmpk7w8yZybnmnCnn/4EgCIIgdARJhiAIgtAZJBmCIAhCZ5BkCIIgCJ1BkiEIgiB0BkmGIAiC0BkkGYIgCEJnkGQIgiAInUGSIQiCIHQGSYYgCILQGSQZgiAIQmeQZAiCIAidQZIhCIIgdAZJhiAIgtAZJBmCIAhCZ5BkCIIgCJ1BkiEIgiB0BkmGIAiC0BkkGYIgCEJnkGQY8KWwEAqFQvzUiKpsJFw8hZPHj+MEF2dvZ4gzCIIgOh4kGT3zzz//wOw/vyEzo3l5KL6EYar5b/jd4ywKZOJEgiCIDghJRs/k5eYJkom7FydOaYr06WY4d7bG7AslaKa9QxAE0SEgyeiZC+fOC5JZuyZQnNIYGTKDRsDKfCJCPsrFaQRBEB0TkoyemTJxkiCZ3j16ilMaIf+MkIkWsHIJQgZ1lREE0cEhyeiRuro62FhYCpLpam2D7OxscU4DipKL8LQ2w+CNTyEVpxEEQXRUSDJ65H5cHLp16SpIxtrcAseOHBHnNFB1axF6dO6NVQ/qxCkEQRAdF5KMHvGaO08QTH0MHjBQnFNPHR7694Gl3UJEV4qTBCT48vwUVo4aBrflB3H2bBiObduMAzczUEl3BhAEYcCQZPTEx48fVS0Yy85msDIzFz7fi70rZnBIn2HLQDN0mXEBJY3lUR0D3x4OWP9Yovz8PQvBbn0x+XA6pyCCIAjDhCSjJ54/e4aBDo4IOxUqXI/hu8pchw9H1LVrYgYgS9+LEZx8xh3OReP7yiSJa+BovwxxNeIEjvKLM9HF3h8J38UJBEEQBgZJhgG9unXH//3f/4mflPz9/jb2uNvD4j9mGOwdjEc51eIcHilebh+CHvOvoUKcwlN70xu/W0zHhVLqMyMIwjAhyTBAm2RaRJ6NI6O6YvrZIrWHM2V4t9cF1n1WI5H6ywiCMFBIMgz4UckovpyGh+04HM9V60SrScZmJxuM2ptG12QIgjBYSDIM+FHJlF+Zh+7DduF1/cOZkk+I8R8F1yUXkU3XYwiCMGBIMgz4EclIPsdj80grWPb3xJ7g0wgPP4WDGzfgcGweasUcgiAIQ4Ukw4AfviZDEATRQSHJMIAkQxCEqUCSYQBJhiAIU4EkwwCSDEEQpgJJhgEkGYIgTAWSDANIMgRBmAokGQaQZAiCMBVIMgwgyRAEYSqQZBhAkiEIwlQgyTCAJEMQhKlAkmEASYYgCFOBJMMAkgxBEKYCSYYBJBmCIEwFkgwDSDIEQZgKJBkGkGQIgjAVSDIMIMkQBGEqkGQYQJIhCMJUIMkwgCRDEISpQJJhAEmGIAhTgSTDAJIMQRCmAkmGASQZgiBMBZIMAzqmZBSofB2Fw5tXY5WfH1bvjUWhXJzVCPnnGAT5+yHAPwCbgq4hvVIhzmkj8mKkXjuJHT4e8L9UyP1lQ0SO4hfXELLNBzNWXsIXw1zJBtq1TOUofXYNN1NL8eVpJA6vmoeJE3cgWSLOlr7EEfdR8A7Phkyc1D4Yepm3z/pJC5/i8sHV8Bo3CTuTxELVWZnyh8YLRJ3chqXTViKisPWVVpQk4lLkS1S0cftIMgzoyC0ZRfFpeJj/BrPOg7H1WX2too4EzzYNhuV/foOVyz68+6lfhAKyksvw6mqJqaFfDFQy3FrKSnBlrh1spoShSI8rKamqQp3477bTXmUqw6cbG7Hm1GtUC58leLHVGVZ9ViOx/nCQ5eL6hpXYF/eFq3bbF1Zl3lbaa/0kz7diqFlfBD4SC1WHZcqtNEoi56GbhRtOt8mMCpQl7sfqfYkob0M6SYYBHbq7rO42ljn3R3+zTrBfcB1ljQ4yRdkN+E5ww2T7zrB2P4uvP/tDkzzCmj6W8DhdZLCS4SvYxIC+sHE/rbcKT1H+CJsXH/o5ebdDmdY824WpXhfUWrFyfDg2DjbqktEp+i/zH6N91k+efxwTLdQko2MkD1ehv6U7zrZ5paXIPDwLC8LzWpUeSYYBHV0yfnP24MgsO5hbjMHRLPXaTo7c4zPgFXoVgX2VkinhjllFZR5Sk54gKSkNn2v4z/l4KXxOwXs+QYUEZVnJuBt9H2n5d7FaqBCLVRWiojIXT25dRsTVe3j+sUqtopSjMj+NW5Yc8qpPePHgIV4XNz7Xl6Gq4BUSb0fjXko+/lb7s80vVzuS0iwkx0Yj/mU+7vkrK5RitS/VlWTh6YMHSM4q5X6KLdNsruQL0u7dwM27KcjMKVJ2TVS/xqnp9rByWoWbqa+RV6os+5bXv+Uy5cul8nM6ntx/gJSMItS0tPGyLBwd7wj/OG4nqmhGMnVfkJFdqrEu0pJMJN2NQVzye3ytbfSHFFXIfRyNK5euIu7ZR439w9NamcsqP+PN4/tISM5AUYsboRt+/piQoOhlHG7euMeVfy6KxD4orZLRUqaQluL9k3u4zR0nWV9rG+17BapyHiMm8hKi7j7Dx6pG5fK9FNlJsYi5n4YPsQFKyWgWKj6nP0b8A+4YLKpptGxu6SWRmO/ghSiN33BTSDIM6PCSmReGvEeBGNSpMxxXPRK7TTjqkrB5cgDiyxKxVk0yUFQjP3wOepiNQNBbrmKUVeFD3Dq4mFnD+4YoA/kXxG+diyUH4pD+NhlXtk6DgyVXIZ5RVojy/Ah4D/VEaGYFqvIisch5PI684n6AdTm4tWYUunfuAc8tXBPedxmWuTnA1n4+rhSI51jyIjwM8sfG0Id4k/EEB926w8HzPHK4VWl2uVqRo+j+VsxfeABxr98hOXIrpve15CqUM2KFUoOMi5uwLigC0VFHscTZHmM2xTdp7SlpIVfyBic8vXD0WSG+ZkZhletiXK/lHJN5F3um9YJV//k4GH4JD7JqW17/VsoU0o+IWTcL3tuuIJGrqEIWD8NAt51IKNJ+bip9vgVDuszDtUpxgkAjyShK8eb6Nrj3MEc//wSuClXy99P9mDFjO1duL3FzjQtszXti9GwfbL+eD7k8H5FewzA3JBMV3AnJ5QXOmHTolfjd1spcio/R6+HptR1XHz5BXPASuDi4YdeDIu6bv4bk5XGsCXrSSpfQrxwTErw9Ngfeh5+h8Gsmrvu7wieK29EcGpJppkxR9RQHps3Eznuv8fJGIFwtLdDbdTaWbr2OD3Juv0R4wWX2KbyvqEJ+pDeGjT+E1+KX5V/uY/ucRTjEffdd0mVsn9oPNhYNkpF+jMbGWV7YefkRd2IQDN+hDpi24wE0Dg15Ho6P7YJJx1tuzZBkGGAMkimS5uDEeCuYd52Ji8LFQgVKriyER9AbyCR/aUqGQ6igLETJ8FRGYo5FvWQU+Bq1AAPdw1DvBdREY3FXrkI8+1WoEL/d8IZ9/0A84X8k8gKcmmSNkXvfCRdBFcVn4GFujgmHs5U/wMqbWGRX/105CiPmY8yqBPzNz+OoerQZY4cH4gFnx5aW2xjF1ygsdJiKMw0riRhvO65CUXYLSt8egMeCSJQK26xA2cWZ6NJ5ADarrog30FKuLPMAxvbzxR2xdqu4zZ3dV/H/kuLphgGwGXkA9Q3I5te/tTKVIfeUO3qPP468+vl1qdg5xBy9513Glya1hhx5R8bCZtBmPNc4FdfSkuErn3GWDRWi/DNCp3TF2EPZysro200strPGzHMl3HooPy/q7oB1j4WNQEHwZHQRr+e1VuaynFB49JiAE7mqjUDqtqGw6smdZDR3Z0pb4dY7wtMRYzfGo7iZRf3SMSHLxMGRf2DZ7XJlOVTcxrW7wo5u2pJpXKZcOX0OcUO3UYeQLfzpb7jl/Tu6eJwXf3Pc5wU9MCDwsZAvLwiBm5X4+1N8xfUFDvAIK1DuD46aWwvRzWIqwoVCzUWYe09MPtYgj7rU7Rhu1gsLIgtV03hJxvl2R5cZF8Tt0w5JhgFGIRmFAuW3FqP3b+Zw2ZUGqew9jk71QgTfp9smyVzG3HrJyHNwdLQVXHa/bqjc668fiJLhf1RSKXd41xUg5fpx+DhZwGlDirLrofwiZltYwuua8iwQksdY188S44/kQi57g6DhdlhwTfnjbUoLy9VAjpzDY2A7bDfSG1ZS7H/nKxQJktY6os94P+zatQt7+NgaiIDl/jiZ1Phvt5Jb+QBrHMzR1YlrzcR/hLhVHPWSOYhs1To0s/6tlansNfYOs4Dj2idipcUjQ8a+EbAyn4Kwgsa1hgRPAvvDxnU/MlUL5NEmmc8ImahWIUqfYxu3XkO2vlCWK79uo6wx+cRH7ttK5FIp9+86FCRfx4lFg2HtuBFPue1qucxlSN/9J6z/WIv6m7B4ZO+CMNLMAu6nmt5FV/cuGiHHjuNEG+PYlplw6MyJd1wgbuY0Pip+9ZioQkKAA6ysB3OtmXh8bNjRWiTTqEy5knyxhSsnp61IVRYqty6j0WX8CXxsKFTuOOAPjRTcOLYYQ8w5uaVw5ZxzBOMs/8Te1w07UnlNRikZ2evdcDHvj/XCmYuILAP7XcxhPTkUDTegSZC8zgHWQ3fhddMfjAqSDAOMQzLcvyUvhTNfc3sfREUHwm3NQ2XX2Y9K5vt9+PUwx8h9ai0IsUKcHi6e7SpK8OTYaqzedwPvygpw2s2qZcn8IUrmeyyW2VnB81K5cl5jWlquBhLEr+gJK5cgtYvuYoUyNZzbzhpEzbPW7M5oltZzJQVx2DXFHla/2WFUwA3kCr2KomRUZ68cza1/a2X6PQGr7M3wh/9DjXWoubEAdmZ/Yl9DrSnCVZh8hfLnXrzRmNUGyXD/Td09AnYOy3GXPyAq47Bq5IKG7kxuD5c8Po5A/yDcfFuGglA32AqSaa3MJXjo3xuWvQOgcX285iYW2nAnP3vSG7ZdRJL7CFcjIhDZxri0bw4czGwxxOsokpo0Z9rhmJAU4P4ON/Q164RuI1ZxIlN2H7cuGe6rqbsx0sYBK2P530gl4vxHYWFkQ+tEUfIYJ1YFYP+NdygvCMM0S6VkJPdXorfZCOyv/y1yKCUzDee4/SNJ8Ee/zn2wOkGjULmWkS2shu1R2/+i6AZvE0WnHZIMAzq2ZGKwwrP+bEaOwvDp6Ma1Zrr1mITD9ae4zUpmOILqj1B1yUifYstAc3Sfe1Xsq+bQkIwM7w6PQ8+JwfjM/4IUX9ouGXHZPeZEatztoyh5h7eFkpaXq4EUzzYNgpXdPFxT9Q1oVniP1/SDlcMqPFJvuMiLkPIkq9HyWs79XpKFbP5vyMuRdmYRnC2t4Racz5V2vWQOI0eoSVool9bKVGjpcGemE0OU3xX5+9p8dLGdiytNLkRwMjk+HjYOG5CiUWO2RTIc0hycX+mF1btPIDz8KpILG0pE9vYIJvw+CSHKjUCRSjKtlbmyJWFlPgmn1Dei6hoWWHXB/EixG+pnkWUjxG0gPI6mqbpaNfnFY4I7QcgWLuTLUf7yDJYMskKXScH4wG1KWyTD//2c8JXw9t+N4LPncC2psOE4k73D0bHdMCX4M7d0/tBokIz06WY4m9nB60rDTQTqkhFaOlxLsP67SqoEYf4+57LaNSpxW91bvl2bJMOADi2Z8guY46rWPK56gNX9zNCdO/j47lyB73HcWXQnrml9StW0lmcfwljzbvC+xh/Ydfh4Zw1cODF4XuRbGBKk73WFjeUIbHuirBgUxRfh2cUcY4IyuLkViJhpCavhu/CKd1LxXQQ4mqN/wCNIFAooSs9jpjknmaviXU+SRKEyHXc4h/uRSPE2aBRsOvWE287beFdUjq9vonFgRwSypS0vtzGS1/sw2tIKo7aIF4MVxYiY1RVWrvuR8Z2bn7oTLmaWcF58DmmlEihqPyF+z0ocaNJd1nKu9NUhbD5Xf0Zag5hFPTF2/3tOKVK83O4M6wGb8FSiwLeSHJxrdv3rWilTBUqjfbiKxRVB6fXVVh0eBw7C8E3J3F9titCNYjsTERp3MojXarjWRINk8nFinCV6r7gvVogSvAyajqUX8lGj5oJ6Ki7OhI2ZC/akCRuBe34DYNVnFRK/K/A9reUyV5REYym3r0fvTRf/FrcVfwXCechmJGvbiB+gLjUEW0KbE4ySXzompK9wZMN51TWzmujF6C1eb5PnHsV4C6418VDcqiZlyi97P2b6XMAH7YUKTwtzuO5K4/aqFMWxfnAy64s13PIUda8Q5GoJ2xFbkKRcaRRfnIVuZiNx4B23dEUpYnw4ebjuwxtuGwTq/sK6gUOxJUmtUDlJnp9mi1Hc8dTQJmoKSYYBHUUy27ZsQXZWlvhJgYrXN3Fo0VB05ZrS7uvCkCx0H8jw/vBCbPlL2YqQfYzH8YAJ6NPpN5jbDodP0A285e9G4n4kV5cOQy/bXvhz3GxsvnoO/k6DMW3lUSTyF2hrMhDhOwzdrXtgyPjp8F7jjxn9+2P8gu24ml6OwhtLMdiyM34f5IZl+6IRtWEIfu8+Cn6n7+ERV4H162SGgV7BSC4oxoszizHErBN6TNyO+HzuR1OXhcsrXNDD7DeY/ccCfSZsQVwB/7PgWmLNLffca2F7NKlB5qWlcLGzgb3TeMz0CsSqaQ5wHOONnZfT8U1RhVfBczHAgvs7XOvOptdoBEblqioFTZrPlb7aj8lO7lgXGo3Yywfg77MXieKZcvWTzRjGtWwcJ/kh+MkXfGpp/Vss02/cLi3Hi5NecHHxxtGoONwNWwef1RHIVN0u2Aj5J5xxH4iV4sVpft8XJV/AurF2MDdzxtJTj/ChqhApFzdgsl0nWA3yRkhCnlBp3V45AF3+wz/Ea4lu3fti0OARmLnuGrK5w0ZecAPLB1jBwtYJU32DEHN1I/607YGxy88jvba1Mleg/PlJeA8dgUWHoxAXG4YNi9YgMqO5jWhvfuGY4CRzYMJgeASGIebOFRxc6YOgh6WQfknBxcBx6M7lD/MJRWJObtMy5U8SYlbCyYo/ps1g06UH+js4Y5THOkRl8YVaiJu+A2HbqQucp/hif/RVbB7SBfYjV+DC61ru0LiE5UPt0LX7YEzy8MJafw8M+GMsFm27gjffuBO38ucI8RqGkQsO4/q9WJxZtxhrIzIa7iTlqYyGT/+pOKO6CKQdkgwDOoJk+P7oEX8Ox/fv9acy7YOk8huUj0hwzfamfVKQVZWirJo/aCWoq9M8eGU1VahRnTLJIZG0fHBrIsfH0ABsT/wmthAa+OHlyqpQVlotLEdSV9dkeYq6UnzILUSllu1rjNZcuQwyrvKUVBbjS0l1k7NEWWUpKtR2S2vr31KZ8ihqS5DzOh15/Jm2OK05JG+OYu7iH3xlCnfGmxh8BDFv8pGZmoKkxATERV/D6UAPrL0tdnHKalDVsBGQSySa5dpKmXMbgZKc13iTW8q14sRp+uSnjgk5ZDKuQpdUoriwFNWNd3SLKFDyKBhHb73Bh4yXePokEQ/vcicZoYGYsfq2eLOIDDWVNQ3Hj1wCzUNDhr9Lub+rXGk0PTQUqOVay+npeSjjWpWacL+n0/Mw/eDrZk6iGiDJMMDQJZP1/j169+iJ/Dz+jMlI4M7aEw/7wuNP7sxx/1Ot3UFEW5Dh880d2BH1sYn8tCNH3il3OC6JUbtLjodrgcQdxdmXbTAx0QR5big8+i1BvaPrUZTF4djptIZrMzqi5s1prNsSA6FDoBVIMgwwZMnU1NRgmLMzbt64IU4xDuqKcpGd/x4x/k6w94pq5QE7omUk+JRwATdfN73W1BTujDvWD85d/8Dkxeuw+/ApnA4+hD1btuFYbB7qxCzix1CUxCJgoB0cJyzBhp2HERoajCO7tmDHkVjk6bhQFSVPEXXtOcqatHy0Q5JhgCFLZrnvUqz2DxA/GQvcWXN6NMIOH8SJ8Ht4/6NvhSZ+EQX+zk3EtdBjOHo0DJGxqSgiu/wyiqo8/PdKGI4fPoYzEbFI/WKYhUqSYYChSkZX12EIgjBdGEqmCtkPLiL0uPLJ2pOnbyPDRM4wDVEyRnkdhiAI5rBtyfAPj02xgJntdIS35QqSkWBokqmtrTXK6zAEQbCHrWSEp5LNhBes1T8ZbgoYmmRWLltuhNdhCIIwBJhKRpaxH6PMLDD5ZMOL8kwBQ5LM5chIvVyH0TqkLP8E+6GpGOsVrvbCx3agQwzfTBCmAUPJyPE5eBKs+Re1/dQwfx0XQ5EM/zS/Pq/DNBlSFjLkRm2E3544zXEqfpmOMXwzQZgC7CSjKEXELBtYDtiEZyb2PJYhSIbFdZgmL/3TJfWvtTfg4Zv/TruGmLftfPBXpSEq+p3OH8YjiLbCTjKV0VhiZ4Z+/g+afSBLXv0NVUIjR46/y8pbfX1BR8EQJPPz12FaGNJVXon89ByUKyQoy0xEbGwK8tXuGNQumToUvcvWHPRIVolPLx/izq04pPLjNatoZThZ7gj5ueGbtVGH0qwUJDxIRnapZpUtLctCDv/ettpivHscj8fvy5XdvbJyZCfdx6PUT/i7xZaZDF+TDsDDcT6uNTMCwc8g+5qEg+4D4H2lHRdKEL8IM8nUJfjjj852WHxT21PDEhQ92Y3J3afhLP9qX8lfWOfkjlOtvIito8BaMj9/HUbezJCu/MszI7Da1Q5WfaZz8vKC1/wZcOluDttBy3FLfM2spmQUKE2/jh2Te8LK3h8PxVWRf4lHkN9GnH30BhkJOzDebgB8o/g3Ejf3t5Xf++nhm7XBv1hyYyAORNzC9SOLMMx+JLbEl0Ih+Yj4fZ4YyC3Xff0p7AxcjTXeruhl6YwNV2/hkP8yrA7wwsjfbTF6b2ozJ09S5FzfAI/+lrB2mI7AbeF4rjGccTUK36Yi9cUL7ZH6BgVa3v0ozbmOTe4OsDF3xMxV23DuWVuexicI3cNIMlI83zQIllYzcam528r418X3mYEL9ae4LZ92NkFR9ginI9INstuApWR+7TpMC0O6cmfnGUEjYN19EaIrhGRI8k5jJtdaHbDmL6HCbdqSkSP/6DjY1EtGXoCIOa5Y+1CsRRWluOM/AmN3pHB/r6W//WvDN2sixbsD7lgUKY61wXfrzrSGpeNG5Tgqddxybc0xclea8v1n8lwcHcPJdPJJ5Ambpdwm2yE7kNbcwacoRNgUW+V4N+IkFbJ3ODbVCYMcHLXHQHcc0ToMoQKFp9xgN+YoVCMRE4QBwEYysnQE/WkOq9FHmvwgJAUpuBV5CRHXD8Kr90xc5MeukFUgK+E2UvhXwiu4s9i/biHxXRbunz2P//KDkdfkITEyFMFh4gOdVWk44W6PftO2Izwui6vgavEh8SZuxlzH5ehXqPhBYbU3rCTTLtdhmhnSlZdM9sFRjQa1qsXtxVzrRhyyV5tk+Js/6iUjS9+DEV3nI6q5k/Dm/vavDt+sjuQJ1jvYY7LfTuVwuVxsD/SDn/9xJPPr9f0OltrxA3/VD/hUixvzrdFtUYyq5fJ3pCds+fFQVOWgiaIsEnPthmH3q+Ys9BMoynB5th1cdr4yyBMrwnTRv2Sq3uPOrqno2+k3WA5YiJCEXNUYBfKCq/BbdBLvuQqn7u1+jLWZwUlGhrLXp+HddzC2PP2Ob2/Ocv+2w+S1YTi5cxPOp75C2MbjSK2U4POFOXAccxDvpBKk7RwBl63PUM1VLNKUzfhzOj/mdi3u+AyG31227+BlJZn2eB6muSFdtUtGHMlxRNskI4n1RQ/LmYhodqTkZv72rw7frE4NP6pi70ZDz6rRRDJ1iPHuoimZy3Ng23hIYDWqby9B7/pWVXtRfRu+PRyw7nF7LpQgfh1m12SawlVIG50xQ+xD57vLVvaZCWFodlkGDox05iTDVQlcZXFuWj/4xyt/THVxfhjtuRfnz1/AxeBtWOq5FXdLpHi71xUj68/qqvPx+n0pqj4m48TsvvAIY3vHEQvJtMvzMC0M6apdMjWIWWiH/v4JwmveW5OM9Bk/LGw3LLhc3/rgkaPobQZKpS387V8dvlkdYehocwwMeKgxIqK8KAVJWVz2L0tGgsRVf6CP713tww1I07DP1Q5drW20R1cX7NIyoLrk0Wo49lqKezSGAWFgGJBkKhE5qytmnBN/vMI1mVmI4Pv3NSRTigsz+mOVcKapwNezHnBalSj00zcgEyQzqr77pPIlzmzbi6jXxUgMHAQPxs9O6Fsy7fY8TEtDuiqkgmSs7VfivljRKYouw6vfFIQoB6RHkyFlOV0I48P3WIl43n3SDBwZawPLnu4Iis1AcVkRXkXtw/6bBZC3+LdbG2r4R4ZZluDljmGwsnCCb3gayiQK1H66j30r9yu7y+q4FoMgGbGFxKkiap4V7BbcUkmmKnI2bO0DVDczaCBNxY7BdvCKzMXLR9zymxyIEnwrLkRBQUEzUYxvTeQlReo2Z06yl5Gbmog0tVv1pJUFePfmk+aIhgShRwyqJcP/UHrPu6IcK76G+zHbixf+Ocnsdx2sPGvlJTO9XjLct1I2wbm3F64I7z5ToCI5AtGZtcgIGgWXbancUrmzWK4Ccl6XzP18JXjo3x/TTrF9ClyfkmnX52FaHNK1SikZu1Hw3bATBw7swvKpM7H9fpHQ8pA1HlI2vwpfki9i0/jfYW7mhEUnE5DPNXckebewYVwvWP3nN5hbOcBz/2OU8AtoZTjZnx6+Wdswy5VpODXHATb8OphZos+o1biewx1v3z8jOXQxBnfujP6zDyE+uwTZd3Zjun1nWPSZixOJ+SjLicOh2f1gwQ9HHPoYBY0bHd+uYr5NF4xcGo4X7TaozTdcm2OL312W4dxzpWQF5BXIubgEI5Y102oiCD1gQJLhFFHyANvGOMBlVgC27lqOyX+4wv/CC2QmHcasnnaYti8JGamXsHSgDcaui0YmfwVfXoR7a1zQo/tgjBvvDt/gVKGbozJ2ORwdZ2Dn+SSk3/TH0D4jsGjbcYSsGYv+4zfjvtBvwgZ9Sqb930vW3JCuDd1lyXU1KC0qV53Z/zgK1JV91XLG3tpwslxGuw3fzK1DaT7yCiq5E5X2RIHq0lLUtPNZjqKa2+4mC+VaiidmYOFlem6GYIdBSUaJDNVcRSLnftraxoBvDklFMUpr1CsNrpKoahgfXcEtTDlXBpmqomGDviRzJfKyHseH0XZNhmCK4isuzJmF0wXtbDSC+AEMUDLGjz4kI1yH6dlLj+PD1CF5/UBYdffBHXoO0DCovAFf94PIYnxSRZg27SaZV2lpWLsmkKINYWNhCb8VK7TO+5XYvnUr3mdmCtdh/hwyRI/vJVOg5FkEju7bh6C9QTgUHIWXpjR2g4FSFx8At23P27m7jyB+jHaTzIGgIJj95zcKxuH4R3+hlXT2zBlxzxCmSO2XlzjrNQgzjr/Ht5YuPRGEjmk3yQSuXq210qPQf1RVUn8VQRCGQbtJ5uSJE1orvIljx+HShQuq8Fu+Qnve+PEaefxdUdryJk+YoJG3otm8iRp5y5cu1Zo3ZeIkzTxfX615bpMma+Qt9dGe5z55ikae75IlWvMar5/P4sVa8zzc3DXzFmnPU4+8vDyUlJTg33//FfcOQRAEG9pNMh8/fNCoDOsjJTlFzFDyIT9fa97TFM08/oL1r+Q9e/pUzFCSl6s97/mzZ2KGktyc3Dbl5eTkaM178fy5mKEkOzu7SQ7/5PbDhAQxQ4m2PD5SU1PFDCX8BX1teXY2tk1kQy0agiBY026SIdqOLu4u625nR5IhCMLgIMkwgCRDEISpQJJhAEmGIAhTgSTDAJIMQRCmAkmGAbqWTO+ePdHX3h5//63+snqCIAj9Q5JhgK4lQy0YgiAMBZIMA0gyBEGYCiQZBpBkCIIwFUgyDNC1ZHJzc/H161d64p8gCOaQZBiga8nUB7VoCIJgDUmGASQZgiBMBZIMA0gyBEGYCiQZBpBkCIIwFUgyDCDJEARhKpBkGKBryfTp2Qv97HvTE/8EQTCHJMMAXUuGWjAEQRgKJBkGkGQIgjAVSDIMIMkQBGEqkGQYoGvJ8ENDFxcX0xP/BEEwhyTDAF1Lpj6oRfMzKFCRGol9awOwys8PAXz4r8KmnYdx9vJdvPhcK+YZO3IUv7iGkG0+mLHyEr4oxMntjfwjIpeMgvveFNSJk9qGntaP+GVIMgwgyRg+kqT1GNSpMxz9YvH1WwnyXsYj1McZXSwHwvfqR66KM2AkVaj6sRpbKwpZCa7MtYPNlDAU6aoSV5Qicf9KrI/MhFSc1Fb0sn7EL0OSYQBJxvCR5xzGWDMzDNmW2lD5SZ5iy0AzWDhsQIpEnGZoKMqRuHEJjryViRN+BQkSA/rCxv20gVbihr5+BA9JhgEkGcOHl8y4xpKRZ+PIKHOYdV2M241aCnUlWXj64AGSs0o1z8glX5B27wZu3k1BZk4RKuorQ3kl8tNzUK6QoCwzEbGxKcivbFRTyirxOf0x4h9w3y2qgeZcCYpexuHmjXtIychFkbDgaqQHz0Bfs8FYc+Ml0nNLIahGUYXcx9G4cukq4p59xN+tVMiS0iwkx0Yj/mU+7vkrK/Fite/88Lby1JUiO+UBEpKyUNa4ySIpwfuckobWYSvr2+L6/eC2ErqHJMMAkozh01QyMhTFB8LFwgyOy+6gVFV51SDj4iasC4pAdNRRLHG2x5hN8Sjj50ve4ISnF44+K8TXzCiscl2M67UKVLyOwGpXO1j1mY7V/l7wmj8DLt3NYTtoOW4VKKta6cdobJzlhZ2XHyHpbjB8hzpg2o4HKBJmS/D22Bx4H36Gwq+ZuO7vCp+oWs4xmbi3ywO9zRzgvf8cIuKzUCvPR6TXMMwNyURFZR4uL3DGpEOvuCVoQ46i+1sxf+EBxL1+h+TIrZje15KrxM+IlfiPbiv/He5b7y5ic+B+RN6MwrGFzujruhkP+ALkWl2Zsfsxp58lui+5rbwm0+L6trJ+P7SthL4gyTBA15Lhn/bv36cvPfH/Cygl0wn243yxdpkXZo53gcvoWVh9JB4f1Vox0rcH4LEgUpSOAmUXZ6JL5wHYnCyBLPMAxvbzxZ1yYSYqbnNn14L3ZcgIGgHr7osQXSHMgiTvNGbamWHAmr9QJ8tFmHtPTD6Wpzq7r0vdjuFmvbAgshByWSYOjvwDy26XK1s3Fbdx7a7yhEKashFOFqNw6L3YXfbtJhZ1d8C6x3xVK0dB8GR0cdmHd1p60xRfo7DQYSrOiKLjpRLjbcdV4mfxlftDP7Wt0nc45O6NyyXK6YrSi/C0MoPThhRl5a8ow8XpapJpYX1bW78f2VZCf5BkGKBryVAL5tepb8k4rY5F0qEp6P6bOQavvKuszFRIkLTWEX3G+2HXrl3Yw8fWQAQs98fJJG4fVD7AGgdzdHXizvDjP6LhvjQZsg+Ogo3GtZ1a3F7MtW5c9+Pty91wMe+P9U9UM7mvZGC/izmsJ4eiUFGFhAAHWFkP5loznPTUbnirl8zhrIaaVS6VclVuHQqSr+PEosGwdtyIp427rLiMnMNjYDtsN9JVX62/5sFX4j+3rZInazGo1wQE7BC/s2sr1vmtwKrjSVCeAlXhqqeaZDi0r29r66ec0rZtJfQJSYYBJBnDR6O7TFGEGF+uUv+tGzxCMtW6X2oQNc8a/fwT1KZpIimIw64p9tx37TAq4AZyhZpUm2SkeLphAGxG7Mfr+/7o17kPVieoL7UGtxbYwmrYHrzhK1lJAe7vcENfrrXVbcQq3MxRVtGCZCxH40h2/dm+AiWPjyPQPwg335ahINQNtlorXgniV/SElUuQ2pm/WIlPDUeJ4ue2tebafHSxD8DD72JSExpLprn1bW39+M9t3VZCn5BkGECSMXyaXJOpfoGg0V1gbjEUGx+K3VRcJfd4TT9YOazCI/Uilxch5UkWvpdkIZvvW5KXI+3MIjhbWsMtOJ8709YmmRrELLRDf64S/zvnCPe3LTAl+DOXW0+VUMn/PucyymUlyM4u5dZBjvKXZ7BkkBW6TArGBy65XjJHc5TflL09ggm/T0LIZ/6zAkXNVrxSPNs0CFZ283BNdcFJvRL/uW2t+ysQDmYOWJOg8SUUJT9BtrAOmpJpfn1bW78f2VZCn5BkGKBryWRnZ+N///sfPfH/C8je7oOrWWcMWi9eO+CnfboM796dYWE/BxF5ytNpSepOuJhZwnnxOaSVSqCo/YT4PStxIKkK0leHsPlcgSgKTiKLemLs/vecYpSSsbZfifs1wkwoii7Dq98UhPByUJQixoerPF334U19C6DuL6wbOBRbkrgvSF/hyIbzqL80URO9GL1HHgDfQyZN3YFh5gOxmbOX4lsp8sJnwsbMBXvSuCpcWox7fgNg1WcVEr8roKivq0Ukr/dhtKUVRm15AuHSiqIYEbO6Cl14Gdx6/NS2Sl5i11Bz2AxagvMvSyFR1OLT/T3wD9LeXVZxsfn1/Z7W8vq19N3G20roD5IMA3QtmfqgFk3LfPv2DWvXBGLv7t3iFB4FvqVdwW5PJ9hwZWjZzwNbQv/CF6H25OY92QJXy05cK2Q2dt/I4CrKKrwKnosBFlyZ/8ZVpr1GIzAqVxCT9NV+THZyx7rQaMRePgB/n71IFM7CRcnYjYLvhp04cGAXlk+die33i1QtF0X5c4R4DcPIBYdx/V4szqxbjLURGajmZ3KSOTBhMDwCwxBz5woOrvRB0EO+ZcNR/QRbnC3R5Y/JCDjxBF8+3cDyAVawsHXCVN8gxFzdiD9te2Ds8vNIV7uWo6QGmZeWwsXOBvZO4zHTKxCrpjnAcYw3dl5OxzfFz2wrp5G0EMzvb8kdk51gZWmPsauikKtqwWlKRl7Q0vq2vH7ln39kWwl9QZJhAEmGLQrutPbShQvo08semzdsbJdyUtSV4kNuISrVu2bkXJuF+1uSymJ8Kanm1FJPQ3dZcl0NSovKxesRjVGgtiQH6el5KOPOxhuQQybjzs4llSguLEV1w4KVyKpQVqGqxbnPNaiqaUiSSyQqmWmF/35ptZAjqatrkvtj2yqiqENZfh4KNb7Ew0vGCn38HqhajK2ub0vr96PbSugckgwDSDLseJWWhrGjRsNt0mS8z8wUp+obbddkTBRFKS542GDs4RySgZFCkmEASUb/lJeXY5W/v/D80I3r18WprKhD8vqBsOrugzsmuYtkeH94AgZN3Iio5OsIGLsAV1TPvhDGBkmGASQZ/SGXyxF+9ix69+iJ7Vu3orpauKrBEAVKnkXg6L59CNobhEPBUXgpPqhoSshLXuF2eDDOXE3AuxJTb84ZNyQZBuhaMn/07gOHvv1M/on/1BcvMNJlBDzcpwpj7BAEoX9IMgzQtWRMvQVTWlKKlcuWw7HfH7gdEyNOJQiCBSQZBpBkdINMJkPYqVDYd+8hvMKktpbuWyUI1pBkGECSaX9SklPgMnQYZs+YiQ/5+eJUgiBYQ5JhgK4lk5WVhaKiIpN44r+4uBi+i5dgoIMD4u7eE6cSBGEokGQYoGvJ1Icxt2j++ecfnDx+XOga278vCN+/N/sGRoIgGEKSYQBJ5td4/NdfGDrYGfM85+DTp0/iVIIgDBGSDANIMj9H0ZcvWLhgAQYPGIiEBw/EqQRBGDIkGQaQZH4MqVSKo4cPC11j/P8lEnp4jyA6CiQZBpBkfgzJdwnWBQbiS2GhOIUgDBP+Zhs6CdKEJMMAXUuGfz8X/yAi/8Q/f/0iwM+vScRER4vfVPLXf//bprz/JiZqzbtz+7aYoSTxkfa82Dt3xAwljxIeas27GxsrZih5mJCgNe9e7F0xQwnfjaYtL+5enJih5EF8fJvy4u/f15p3P04zj/+sLY//O+rwy9eW17j7j98ubXl8OajTXB5frurw5aktL/HhIzFDCb8fteZx+1Md/iFXbXn8caQOf/xoy+OPS3VibmnPe/L4sZihJPrmLa15SU+eiBlsibh0SfgNBu3dJ4zpRJBkmKBryai3YPiHE+unq8e2LVvEDCWhIae05vHv+1InJDhYa97ObdvFDCXBJ05ozdu1Y6eYoeTEseNa8/iHKdU5duSo1rx9e/aIGUr47jRtefyPXp0jhw5pzePvVFPn0IEDWvMO7j8gZig5ELRfa97hgwfFDCX8emjL49dbHX67tOXx5aAOPxaOtjy+XNXZvXOX1jz+Dj11dm7foTUv5ORJMUPJjm3btOadCg4RM5Twx5m2PP64VGfLps1a87Zy03kR8hK6eP4CJo2foDVv8sSJWLt6DVb7BwjPTLEiLzdPWB9bSyshnBwHCPvoTXq6STxSoI2fkszL1JdazyYo2hY2FpZY6uOjdd7PhrW5heoH57PEFytW+AkxZvQY1XT1+HPIMFWOkDeqmbyhjfNGN5P3p0be6JHa84YP08wb5TpKa57Ln8Mb5Y1sJs9FI2/kCO15I4Y3znNtJm+ERp6ri/Y8V5fGeSOayXPVyOPXQ1sev97qefx2acvjy0Ezb3gzeaM08oYP0543emTjvD+byRutkccfF9ry+ONII487zrTl9e7ZCwP6O6CvfR/05E66rNSO31+NiWPHaf2N6COWLvGBZWczjfWxMjPX+H3yJySmxE9Jhr9t9ErkZYqfDDsbW5wJO6113s9GFytr1UG8LCgUAccuCuG9eT+mLFjeJOat26XKaTlvt0begk1tzQvSmje/rXnr92jmbWxbntfGfb+U57Vhr2Ye97k98/j10JrHrU9b8vhyaFMeV64aeVy5/1refo08fn+rz5841wejp83FBO7/E+YsgctEDwwY6opu3XvB0qz9BNKW4Ct6bb8RfUToqVMaQjH/rRO6dekqtGpcOIFP4ATId8GaEtRdxgBdd5eFvy3DlU9SCgqdxKkXBdh0IRbzOYG6us1C9x69VcdeewRfIfez741hzs6YOG4cPGfOFN7qwA+VzXe3Hj96TOiWOx0ahrOnT+NceDgunDuPiIsXERkRgezsbPFXoX/4QfH4beBPJO179ETg6tXC9Sf+DklThSTDAJIMRUeJkOefsPH8baHl4uo2U2iZ1B9nPxJ8S3v4kKGYO9sTG9etFyTB32TAX9hPf/0aHz98EAaW6+iVMd9K4be18Q0LpgxJhgEkGQpDjEs51dgR9UjoSnWZNB2//95DQxQtBX+dcYjTYMyaPkNocfA3HvB3lvFn9uVlZeJRSpgiJBkGkGQoDCWO/jcTS/eGCK0Ua8uG63otBX+NYeoUN+HOw1s3biI/Lw8KhemN7km0DZIMA0gyFKyCPzbWn70Ft0X+6Nn7Dw15aItuXe3g4e4u3KLO30bMd2uZ6q24xM9BkmEAO8mUY9/J6ziYq20ehbHGwfuvhLvXnEaMhXmnzhoSaRzOg5ywaf0G4WFL/i5SEgrxq5BkGMBEMnkF2LnRDb09InC68TwKo4vgpx+wcOsh/DFwiIZEGgffUvH28sKlCxdQWECv7SHaH5IMA/QumdwMrFnmhl4WFrCf6I9ZB5IQrj6fwiiC3+9+R85jyOiJGiJRD/65Df5ZDf6BwNQXL4QhqwlCl5BkGMCiJROZchJDrUdjYWJdk3kUHTcu5VZj47nbGDNjPiybeWqef2Zj5bLlwi3DlZWV4hFDEPqBJMMA/UvmO04fm4Uug7YjSMv1mMgP35tMozDsOJqYiWm+a9C1azcNodQH/2oTz1mzhLu/6urqxKOEIPQPSYYB+pfM/2G9Zw/08nmES2rTL71Igt8KDzivjNeYTmG4sfP6f4Wn7NWFoh7jRo8RnoKnZ1MMgKo0REW/g+k+66+EJMMAvUsmOx7u9r0wMbxCbfp3nHtbjP3rR6DnovskGQOOiLxaBJ66JrwLTF0o9THIwVF4uzP/vAphGMi+JuGg+wB4XykXp5guJBkG6Fsyl25vRt8ucxCQ+BRb7xQhUjWvDke2jEEvkoxBxvnM/4PP7hNan2fhL+Dzd4U9e/pUPAIIQ0Gacx2b3B1gY+6Imau24dwz4xoG/UchyTBA35I5e8ITNtbDMfFAEk5/UK/ISDKGGKGpBZgdsAW2tl01xMIH/16sDevW4ePHj+Keb5l//vkHawJWiZ8I/aBA4Sk32I05ily5OMmEIckwQO/dZR/+D2FpFWotmPogyRhS8C0X/r1h2l7vwo+/wg+0VlFRIe7xtsEPXc2/V4zQI4oyXJ5tB5edr0z+egwPSYYB+r/w31yQZAwh+GsuKw6ewe/demqIhY8/hwwRXl//s+PGk2QYUH0bvj0csO4xjfXPQ5JhAEmGoj42XbiDvo6DNcTCx9iRo4Rx/3/1tS4kGf0jebQajr2W4l6NOMHEIckwwDAk8x3hifex0K0PbEftwMb4QkRozaPQRQTdfYEhoydpiIUPfkjimzdutNs7w0gy+kaK1G3O6D73MnJTE5FWSm+nJskwwHBaMhT6Dn5UyfGeizTEwgf/DrHgEyd+ulusOUgy+uYbrs2xxe8uy3DueTlIMSQZJpBkTDP8j55vcseYlZk5tmza/MMX9NsKSUb/KKpLUVZDeqmHJMMAkoxpRcizj3CZ6KEhFz4Wey8UXqevS0gyBGtIMgwgyZhGXP4owYpDZ2Fj3UVDLvwwxc+fPRP3nG4hyRCsIckwgCRj/HEyJQ/DxrlryIV/Sp8fYZKv+PUFSYZgDUmGASQZ4w2+9bIsKBTWVjYaguGfd3mVlibuLf1BkiFYQ5JhAEnGOIMv95HuszXkYtGpM/bu3t3ud421FZIMwRqSDANIMsYXhxLS0fuPARqCGfHncLx980bcQ2wgyRCsIckwgCRjXLE6+DKsLKw0BLNz+w5IpezfXEWSIVhDkmEAScY4gh/62GNpoIZcunXpinuxd8W9wh6SDMEakgwDSDIdP/gn951GjNUQjMvQYfiQny/uEcOAJEOwhiTDAJJMx4490UlN3pjsu2QJamtrxb1hOJBkCNaQZBhAkum4wb812YqrtOvL2rKzGU6Hhol7wfAgyRCsIckwgCTTMcP/2AWYd+qsKue+9vZ48fy5uAcME5IMwRqSDANIMh0vFm47rCpfPpwHOaGwoFAsfcOFJEOwhiTDAJJMxwn+Cf4ZKzdoCIYfUKy8vFwsecOGJEOwhiTDAJJMx4iIvBpMmLNYQzAzpnmgurpaLHXDhyRDsIYkwwCSjOHHpZxqjJg8Q0MwvouXGMQDlj8CSYZgDUmGASQZw46IvFqMmjZHQzCb1m+AQtHxBqIiyRCsIckwgCRjuBH54XuT4ZEP7j8glnLHgyRDsIYkwwCSjGEGf5HfbZG/hmD4Nyh3ZEgyBGtIMgwgyRhmNL6LbPOGjWLpdlxIMgRrSDIMIMkYXsxbt1tDMAF+fvj333/F0u24kGQI1pBkGECSMazw2XVCQzA+ixZ3yIv82iDJEKwhyTCAJGM4sfH8bQ3BzPOcg3/++Ucs1Y4PSYZgDUmGASQZwwh+NEsba1tVuU2d4iZUysYESYZgDUmGASQZ9nH6dTF69emvKrPBAwbi27dvYmkaDyQZgjUkGQaQZNgGP6Kl86iJqvLiR7PMyckRS9K4IMkQrCHJMIAkwzamLFypKivz3zrhUcJDsRSND5IMwRqSDANIMuzCd89JVTnxcSo4RCxB44QkQ7CGJMMAkgyb2Hs7BRadzVTlxD8LY+yQZAjWkGQYQJLRf/Blon6hf/L4CR3ujco/A0mGYA1JhgEkGf3H2JkLVOXT8/duKCoqEkvOuCHJEKwhyTCAJKPf8DtyXlU2fMTdvSeWmvFDkiFYQ5JhAElGf3E0MRPWltaqslm/dq1YYqYBSYZgDUmGASQZ/cTF7L/hMHi4qlxchv0pVLqmBEmGYA1JhgEkGf3ELP/NqjKxtbRCdna2WFqmA0mGYA1JhgEkGd3HgbiXMO/UWVUmly5cEEvKtCDJEKwhyTCAJKPbiMyvg+PQEarymDV9hlhKpgdJhmANSYYBJBndhs/uhvFh+G6yz58/i6VkepBkCNaQZBhAktFdBD/9AGsrG1VZnDh2XCwh04QkQ7CGJMMAkozuwtVtpqocXIe7QCaTiSVkmpBkCNaQZBhAktFNrDt9Q1UG/NuVX6WliaVjupBkCNaQZBhAkmn/4Le5Ww97VRlsWr9BLBnThiRDsIYko4W/sx8gIuQ4Th7j4vhp3HlXJc5pH0gy7R9TlwSott+hbz9UV1eLJWPakGQI1pBktKJAUagbrP/TBTPPFqC9e/VJMu0be2KSVdvOR9y9OLFUCJIMwRqSjFakeLZpECytZuJSiUKc1n6QZNo3Bv45SrXt3vPniyVC8JBkCNaQZLQhy8CBEeawnnASH+XitHaEJNN+sf7sLdV288/E/O9//xNLhOAhyRCsIcloQf45GFPMzTFyX0a7d5XxkGTaJ/gn+/s6DlZt9+6du8TSIOohyRCsIck0QYHSi7PQtfNAbH6qm5ETSTLtE/5HG8aJ4be/srJSLA2iHpIMwRqSTBOqELPwd1ja+yOhTpzUATA1yfCv8e/Rq49qm039yf7mIMkQrCHJNKYuAat6m6G79y1ONx0HdcmMmDITE+YsNuqo31Y+/ujdB9+/fxdLglCHJEOwhiTTCOmzzXDubI3ZF0rQ/veV6Q5+3Hr1iteUwlRf498WSDIEa0gyGsjwZu9wWJmNwdEctdvKFFXI/+sWEt9l4f7Z8/jvF25eTR4SI0MRHHYbGZWcjurykRB+FMfCYpDxTQFFWRquh4Qj8TN/XacGeY8uI+xEGO68qxTkpajKw+ObicjIikP4uUQU/cP9jZR43Iu+jqiELO4bHLX5+O+NG7h9PRIxrypalJ7v4iVaK2BjD360S1N/P1lLkGQI1pBkVFQh6/YueNh3hlnngVgc/BC5wkPjCnx7cxbefe0weW0YTu7chPOprxC28ThSKyX4fGEOHMccxDuZAqW3lsBxxD7u39zXZBkI2RWBLwoJ3p3ahBMvKiH5fAHz+o3F4fQyvD3rBQe7CVgfehy7N57D87ur4X08D3L5F1w7FoHPcimebhqCWWe/QlF7G0udViBOMI92+Io28eEj3Lpx02TiQXw8pFLd3JxhLJBkCNaQZNqCogTnpvWDf7xyfPi6OD+M9tyL8+cv4GLwNiz13Iq7/EOb0jTsHDYYG5PquH+ewrG4Kj4ZAa5zEBTO5Z4PwQ6fOdgeW8otMhwz+q7EA/FSguSvQDg7zMLB+I+orKoG/5eq818hq7QKH5OOY24fd5wp6kgdeIQhQJIhWEOSaQuKUlyY0R+rEviqX4GvZz3gtCpREIEmcuSfnAzHxVcRe/wknnICUXw9ixmOq5HYKFlReh6z//DHQ9X1agk+xGyGW+8eGLXmNgrkXNsqNQw79l5DenEi1g10x+kvJBnixyDJEKwhybQFXjLT6yXDNVhSNsG5txeuFPD9YgpUJEcgOlPZbaMouQpv+z7wOPFO+SCnNAWbB/WBd6TyHWiKihRE3swUJDNLTTKViXFIruG/H4/VQ8bh6Pt0BLk6ca0i7m9+T8DqP9wQVkCSIX4MkgzBGpJMqyhQnn4JSwfaYOy6aGRWcBW9vAj31rigR/fBGDfeHb7BqfhbzAaq8Wi9L8Ly628ckKMoNhCudj0wZPQEeCwJQeq3cry55ANn61HYGJ0BfpHlkSswc+tVJCZEYOf6M8io+4oYf2f0d/HGjuPBWDumLyZtavnFjx8/foRCYToi+pCfL/6LaA6SDMEakswvIKkoRmmNlpebyaRNX0fzvQLFJTWccpqBk4NCVo3y8hq17yoglYrfkMmaLrMR3braoaqyIz3d82tYdjbDP//8I34itEGSIVhDkjEiSDJEY0gyBGtIMkYESYZoDEmGYA1JhgG6eEEmD0mGaAxJhmANSYYBJJn2gSTTOiQZgjUkGQaQZNoHkkzrkGQI1pBkGECSaR9IMq1DkiFYQ5JhAEmmfSDJtA5JhmANSYYBJJn2gSTTOiQZgjUkGQaQZNoHkkzrkGQI1pBkGECSaR9IMq1DkiFYQ5JhgPFIpgqvrkXjHaMhXQxLMmzLojlIMgRrSDIMMArJyL4ieb87nOZfRbk4Sd8YjGQMoCyagyRDsIYkwwB9SyYlOQXduXm3Y2LEKb+INAc31rtjgKUFBnmsxo7wZ9x5fPvz5PFjdLGyFkb81PZ2aW2S+ffff4XvdbW2wcOEBHGqDtFTWbRE3L04/G7bBUlPngjbrw5JhmANSYYBupYMX7HwFazf8uXoYfc77GxshfHw+cq3vVAUhGKqzVgcy2n2vdK/TNb798J68xUoHz6LlyDu7j3U1tYK8+slU1dXh/txcVjm44tuXbrCjsvlv5f2Mk3I0zX6KIuWePH8uaqc+JOJ5b5LhaGpv3//TpIhmEOSYYCuJGNlbiFUNnzwLYD6f/PBV8hzZs2GL1dR/2w0oEB5pCe6D92F161cg9C2nLaG93wvWHTqrLEdfAtF/XN9aNve+XPmal3ur4YmzZSFohSvXuarhmfQtpz2inmec4TtVd9+9fIw/62TuBYEoX9IMgzQlWS6cBWw58xZmDRuPGwtrYSz+vqKhv986mQwYm5F/3Q0UI07S3piQODjRkNQ16HodQpeZLzHpxJl9aptOW2NSxcuwlpNnPz28Gfl40ePEQTCT5vr6YkJY8cK09W3l/989vQZrcv91dCkaVkovr3D1YCxmHXwFcrFkU+1Lae94nRomLB/+e3mhcKXA/954rhxmDvbE1Zm5sqVIAgGkGQYoI9rMlKpFH/9979Ys2qV0IXCV0A3b9wQ5v0y3xMR2M8ey2NrxAk8EiRvccfauK/ICV+Bbfc19fMzJCclCevNd/etWLpM1QVUj/o1Gb5b6FHCQ/itWCl0G/Hfi79/X5inU5qUBdeyeXMBvoNcsfZKIrL4YU91zN3YWGF7ebkE+PkJ17AkEmX5U3cZwRqSDAP0feGfr3BOh4Yi412GOOXXkKZuw1C7ebiS8xKJL0u5apVHgqR1Thi+4QmqqotQ1A6VKz+c9Iljx1XXYBqjLhl1eBGdCg5BTk6OOEV3aCsLxZfTmDlyN9JbG8q0ncjOzkZoSIgglMaQZAjWkGQYoG/JtDffrsyFne0IrAh/jnI1l8gLL2NBH2dsfqKf+6uak4w+0VYWFVe8MGJdUqOuRDaQZAjWkGQY0NElA0U1ykprxBYMjwSpCX+hQiHHp+Ap6OtzB3XiHF1iCJJpWhY1uLdsKPzufMbXMjUDM4IkQ7CGJMOADi+ZxigKcWaOG/bcf4G4XYux5mYh9HEzr0FIpjGy19jr4gyfs89RrKfuspYgyRCsIckwwOgkw7VkaqprUFH4EV8q9fdeFYOUDIekuhqG8nYZkgzBGpIMA4xPMmwwVMkYEiQZgjUkGQaQZNoHkkzrkGQI1pBkGECSaR9IMq1DkiFYQ5JhAEmmfSDJtA5JhmANSYYBJJn2gSTTOiQZgjUkGQaQZNoHkkzrkGQI1pBkGDB5/ASdyIAkQzSGJEOwhiRjRJBkiMaQZAjWkGSMCJIM0RiSDMEakowRYWqSib1zp8lww4QmJBmCNSQZI8LUJEO0DkmGYA1JxoggyRCNIckQrCHJGBEkGaIxJBmCNSQZI4IkQzSGJEOwhiRjRJBkiMaQZAjWkGSMCJIM0RiSDMEakowRQZIhGkOSIVhDkjEiSDJEY0gyBGtIMkYESYZoDEmGYA1JxoggyRCNIckQrCHJGBEkGaIxJBmCNSQZI4IkQzSGJEOwhiRjRJBkeKrw6lo03knFjyYOSYZgDUnGiDB5yci+Inm/O5zmX0W5OMnUIckQrCHJGBEtSSY1NRVFRUXiJyNEmoMb690xwNICgzxWY0f4M65NYxoUFxfjxfPn4idNSDIEa0gyRkRjyfBSOX/uHEYOd4HZf35DxMWL4hzjRFEQiqk2Y3EsRy5OMQ2irl0T9q/L0GEIP3MGXwoLxTkkGYI9JBkjws7GFhfPX8CeXbvh5DgANpZW6GJlLVRA/P/j4+KQnZVlVNGAAuWRnug+dBde/8T1GG3L7iiR+PAhbK2sVPvZltvvAx0csWvHTlyJvAwrM3NxKwlC/5BkjAh+OGK+ouHDolNn1b/5MP+tE5wHDhLOdo0pGqjGnSU9MSDwMSTilB9B27I7SgwZ5CTsX/X9rb7/+XkEwQqSjBHBd5dVfqtEbk4uThw/DtfhLrC2sERXaxuhsnn96pWYaYR8T0RgP3ssj60RJ3DIa1GS/QLPsytQ9+U1UnOq8E9tCbJfPEN2RR2KXr9AbqVCTO64ZGZkCPuX389815jLsGE4dvQosrOz8b3uO3WXEUwhyRgR2i78V1RUIPzsWaESOh9+TpxqfEhTt2Go3TxcyXmJxJel4NUhL83E2fkOmHvoKo75TceUrYn4knka3g6eOHL1KAI8JmH7Xz/T7jEsrl25Kuzf06FhKC/XvK+OrskQrCHJGBGmfAvztytzYWc7AivCn6O8vnGi+IKz04ZifnCyapriy2nMGDIXIUnlgoiMhX///Vf8lyYkGYI1JBkjwpQlA0U1ykprNMVRcRULek1BSF7D3WYVV+ajz+Rg5JvIDWgkGYI1JBkjwqQlo4Wa2GVw8ryEEpV5anBv6QDMu1RiVK2YliDJEKwhyRgRJBl1JHiydggnFOX1GQHJY6wfMgcRDdYxekgyBGtIMkYESYZoDEmGYA1Jxoh4EB+Pf/75R/xEEIBCoUDcvTjxE0HoH5IMQRAEoTNIMgRBEITOIMkQBEEQOoMkQxAEQegMkgxBEAShM0gyBEEQhM4gyRAEQRA6gyRDEARB6AySDEEQBKEzSDIEQRCEziDJEARBEDqDJEMQBEHoCOD/A8zVfQTJjPIwAAAAAElFTkSuQmCC)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
Todas as afirmações.
As afirmações 2 e 4.
As afirmações 1 e 2.
As afirmações 1, 2 e 4.
As afirmações 1 e 4.
Na figura abaixo, é apresentado um gráfico mostrando uma condição de operação do diodo. Podemos descrever o parâmetro (Trr) como:
![](data:image/png;base64,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)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
Tempo de acionamento de um diodo
Tempo de chaveamento ao ligar e desligar um diodo
Capacitância de transição do diodo
Tempo de recuperação reversa de um diodo
Resistência de corpo do diodo
Determine a faixa de valores possíveis para Vc para o circuito da figura abaixo, utilizando o potenciômetro de 1 MOhm.
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)
![](http://sga.uniube.br/images/uploads/20014/realim de tensao6.jpg)