CIRCUITOS ELÉTRICOS I
Observe atentamente o circuito abaixo e, baseando-se na Lei de Ohm e em seus conhecimentos sobre circuitos mistos, escolha a alternativa que contenha o valor correto da leitura do amperímetro A2.
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)
0,15 A.
0,20 A.
0,25 A.
0,23 A.
0,10 A.
Observe atentamente o circuito abaixo e, baseando-se na Lei de Kirchhoff das tensões, escolha a alternativa que contenha o valor correto da tensão da fonte, Vdc.
![](data:image/png;base64,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)
25 V
10 V
5 V
- 5 V
15 V
Sobre o princípio da superposição em circuitos elétricos, é correto afirmar que:
pode ser aplicado a circuitos não lineares.
pode ser aplicado quando o circuito possui fontes dependentes.
somente as fontes de corrente contribuem para o valor de corrente em um componente do circuito.
anulam-se as fontes de corrente dependentes, substituindo-as por um curto-circuito.
permite a análise de circuitos que utilizem diodos.
Determine a resistência para um condutor de cobre de diâmetro 1,2 cm e comprimento 2 m a 90 °C e assinale a alternativa correta:
Dados:
- resistividade do cobre a 20 ºC = 0,0176 (Ω.mm2)/m;
- coeficiente de temperatura do condutor a 20 ºC = 0,0039
4,48x10-4 Ω
7,13x10-4 Ω
3,96x10-4 Ω
2,24x10-4 Ω
6,31x10-4 Ω
Três resistores de resistências iguais a 2 Ω, 3 Ω e 4 Ω são associados em paralelo. Determine a resistência equivalente dessa associação:
0,92 Ω
10,50 Ω
1,08 Ω
9,10 Ω
12,05 Ω
A primeira lei de Ohm estabelece que:
a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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S/9KGrnv2iP2lPiJ4G+O3hb4Z/D3wvpOvanrWnS3/mapdNCqBGweR2oA+paWvlj4J/tZ+KtZ+JHi3wB8TvCEPhnxHoGnjVGbTJzdRSwH0I5JwDgV1vwD/aw0r9oL4geMNC0PS7u107QI4SLy+iaGSdn6/u2AIAoA96opAfzpaACiiigAooooAKKKKACiiigApGpaQjNAHxT+2R4u+L/AIf8XxBp77Q/gv5anUda8MxCXUIh/EHzyqdPmAr274C/s9/DbwHoth4g8N6WNQvtQgS6Gu6kTPeTB1Dbi78jOe2K1v2o1/4x3+If/YGuP/Qa2/gf/wAkd8E/9ga0/wDRS0Advt+tG0fhS0UAJijbS0UAJiilooA+av2zNWvvE1t4P+FGkzmC+8baiLe6kjPzR2SfNMfoQNufevfvCvhfTvBvh3TtE0q3W106wgSCCFBgKqjA/wA+9eCeIES+/bu8LLcyDFj4TupLWMjqzygPj3xivpBe/egDhPjf8J7T42fDXWPBl9qF1pdlqkYiluLIgSBcg4FfAH7Kv/BO7wlp3xt8W6pb+JtZhuvAuvx29n5exTONm/5/Tr27Gv07NfO/7MIz8UPjz2/4qhOn/XAUAfQ235Rnmvlz9qjRW+FPjzwX8adGi8qXT72PS9dWIYNzYzMFy/rsbBye1fUuBXjP7ZNtFdfsx/ENZUDhdLkcA/3gQQfrmgDovih8G/DHxsg8NTa/FPcJot6mqWLQSlMSgcE46irer/Cjw/r3xN0P4gXKSPr+i2c1jazLLiNYpeXyvfkD8q8p+KvxSuvB/wAD/BGg6PdxReLvFOn2tjYyTShBCGhTzZyT2RST9TXh37L/AIJ8UfFL9mbxp4MsfiDe2+pweKZ4J9YM7S3D2yOAyqQSV3AcduaAPv1ZEYEqykD34pFuEdsBlJ7AGvze+DuvX3hb4ifHfRvCepa+2i6b4cC2Oha1LLLfyXYDK80SNyVJ5BFUP2adS0X4Z+O/CcXjDSviBoPjq90ua6sm1/U2ksL+ZYyzAR5+UccZoA/TTNG7pX512/8AwUS+LC+B9G8bTfDbRj4W1DW20OOWPUHE0s+/Ym1SOBkjJOa9u+Bv7VXi7xF8TvHPgf4l+GdO8M6v4b05dUzpt008bQHJ5Zu+BQB9PJqFvJcNAs0ZmUZMYcFgPUjtVgE+lfk78Ifiz4gsP2mNA+Nep6/I/hnx14gu9EOltc5S2hX5Ym2Z4BwO3c1+sMbiRQw5B5FADqKKKACiiigBGOKjmw0bhjgYOeccU9u31r5h/bO+G/xe8c6bpsvw81549DtcnVvD9rIbe51BM8iOYA7TjNAHkkvxe1D9jT4lReD9I1W0+I/hbW9SkmXQ9P51XTJJnLMSFyGQE98Hik/aZ+Fcnxq/ba+F1lPNrmiadP4cuZJL/S3eCaE5DBDIOFPPTNelfsn+JvgxpsraBo2gf8IZ45jwLzTvEKbdRkfuwkfmQZz8wr374rfEzw18HfBeo+L/ABRcx2emafHmSUKC5z/Co6kn0oA+Sf2SvAM/wj/a8+KnhOWbUNZsDYW09rrOsq0tzJnrGJiOQB2zXo3wN0u5s/2yvjlcPayxW01vYeVMYiqSYBzg4wfwrtvEX7Vvw88K/CzQPiPezzjS9fVRpscNsXu7kt0RUHJOBUukftXfDbVPhDefE6PU/I8O2zmK5aaEpcJMDjymTrvz2oA9nWnV5B8H/wBqTwL8adD1nU9FvZrNdH5v7fVITby264yHZT0BHevO7j/gox8I4NSkhWbWJ9MjmML61DpsjWIIOC3m9Nue9AH1HRWd4f8AEFh4p0e01XSruK+067jWWC5gbckiEZBBrRoAKKKKACiiigAooooAKKKKAPLf2pP+TdviH/2Brj/0Gtr4H/8AJHPBP/YGtP8A0UtYv7Un/Ju3xD/7A1x/6DW18D/+SOeCf+wNaf8AopaAO4ooooAKKKKACiiigD5i/aauF+GXxo+E/wATpQ0WmW9zJoepzgfJFDcAbXbA6bwB6c19M28yXEayxsHjcZVlOQR6iuZ+J3w90r4p+B9X8MazF5lhqUDQPg4ZSRwwPYg4Ir58+Dnxq1L4I65b/Cf4t3D293bkxaF4nnG211G2H+rRpDwsijCkHrigD6sr54/Zf/5Kh8ef+xoT/wBECvoGG6S4hWaJ0liYblkQghh6gjrXkXwN+HuteCvHfxY1HVIEitde1xb2xZXDb4xEFycdDntQB7GxxXzZ+294kk1DwHpPw40xw+ueNdRh05YUyWW2DhppOOwUdfevU/i/8cPCnwV8OSap4k1KOB2yltZId1xcyY+VEQckk4HTuK8j/Z98AeKfiJ8Qbj4z/EWwk0nVJYGtNA0GQ5/s60bnc3/TRh1/lQB6D8Sv2X/APxe0vw7ZeK9JbUF0GAQWLRTtEYxsC9VI7CvDvA/7BepfC/4W+LtG8F+LpfD3ifUtXOo2Wq2zMVSJWykEgJ5GOCa+y1HWlxQB8beEf2PfiHrvivxb438e+OoIvGup6P8A2Pp934eiMK2qr0lJOSWJxn8aPCv7JXxP8W/EHw94i+K3jHTNaj8K2U9ro6afbsjyvIhUTTMep56CvsnbRigD4q/4YL1r/hn/AML/AA9/4SOyF1o/ilfED3nlNtdRMJPLA6g++a6D4pfsf+KfFvxG+J/irQ/E9npc3i/QotFhWSNy1uqt8zHHXIJ/OvrXbRtoA+IvEX/BL/wKvwrsdK8NM2meNLFIZINblmkeMToQS+zOBkivsnwvZ32n+HdNtdSmS41CC3SOeaPO13CgFhn1NahXNFAC0UUUAFFFFADW6Z9Oa8F/aV/ay0T9nebSdKm0m91jxDrJ2afaxLsgdtwADzN8q8+te9N2rlPiR4F8KePPDN1p3i/T7G90llPmG+VQqd8hj90++aAPlm+/Zf8AHX7UHiTRvFnxU1DTfDFhYzrc2ekeGlBuQByoku/vN06DivOf+Ch2va/c3974avfBmv6r4F0PRGnt720QNbveFdqyTMe0Y5+pqXTviRrHwW+KGn+F/gRr1/8AFbw7Pc7LzwzMj3MWnJnlo7w/dA/uknpX33qWi2njHwzJpuuafHPZ31uEu7KblWDAbkPqO1AH5gaB4qNx4H/ZB1zWLObRPDuk6hJaXNxqWFhJCsFkJPAU54Jrn/FCtqnwN+J2vaTC6+FX+J9tdLIrZha3VxvcHoVzk5r9QtS+C/gnWfAtv4Nv/DVheeGLZQkOmTRboowOgXPI6+tWrP4U+EdO8Enwha+HtPh8MmMxHS1gHklT1BXvQB+eutW9v8TPH/7Tdz4Nv7e30m48HWNsupxTgWz3CgFvnB2gleK9U8FfGX4Qad+wP/pFzpUdjZ6M2l3entt3i98srsI7sWwfoa+odH+APw80Hwbf+E7Dwjpdp4dv/wDj60+KELHN/vdzXPRfsgfBuHQ5NGT4e6KulyTC4a18k7DIBgORnrigDl/+Cf8ApNxof7K3gyzudQh1CZIWYmCYSCIM2RGSOMqCOO1fRVc34B+HPhv4XaAuieFdHttD0lHaRbS0XagY9TiukoAKKKKACiiigAooooAKKKKAPLf2pP8Ak3b4h/8AYGuP/Qa2vgf/AMkc8E/9ga0/9FLWL+1J/wAm7fEP/sDXH/oNbXwP/wCSOeCf+wNaf+iloA7iiiigAooooAKKKKAE61zHj/4aeGfihoMujeKNHttY0+Qf6q5TdtPYqeoPuOa6ikoA+YIf2UfGPw9nx8M/ixrGiaYoKppOtIL63jHP3N3IA+tcX8O/+F//ABh8ReNvD198TdJ0GHwxfLpc1xpWkgSzkpvLruOAeRX2nXzx+zB/yVD49f8AY0J3/wCmAoA0vhn+yH4S8E68niTXbvUPHfixeRq3iCbz2iPrGh+VPwFe6KgVQB0+tOooASloooAKKKKACiiigAooooAKKKKACiiigBDXzX+19+zL4g+Plnpt1oPiufS5NLy7aLcMwsNQwc7ZgpDc9M5xzX0pUdyP9Hl/3D/KgDxL9jzVtO8Q/Bixu7LwzpvhWWGeaxuLLS0Ah8yJ9jEHGSCR3r3EDHSvnz9hr/kilz/2H9S/9KGr6EoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPLf2pP+TdviH/2Brj/0Gtr4Hn/izvgj/sDWv/opaxf2o/8Ak3f4hDGf+JNcf+g1q/Aq4iufgx4IeKRJUOjWgDIwIP7pc0Ad3uNG6vzM+IHxGOt/tYfFbw/4v+PerfC7RdKki/su3gkHlyMVGVwVPTrXb/s/+NPjl8Uv2e/FFt4d8Vx6tc2+vfYtM8Y35CtNp6t+8mUYwWA6cUAffgY+2aUV8cfsc/E7xd4l+NHxI8K3XjeX4h+D9Fhh+y65coqSfaScSR4AHAr7HXvQAtFFFABRRRQAlfPH7L//ACVD48/9jQn/AKIFfQ9fPH7L/wDyVD48/wDY0J/6IFAH0RRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVFc/8e8v+4f5VLUVz/wAe8v8AuH+VAHgH7DX/ACRS5/7D+pf+lDV9CV89/sNf8kUuf+w/qX/pQ1fQlABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSGlpGoA8/+MHxM8BeBfC96vjnVrC0064iaN7S5cM86kYKiMctnPYd6+QfgFZ+Prb4wW9x8GtK1jS/gxM++9tfFpKQ4Pe0Q/OPoeOlev8Ax+/ZBl8b/ES2+J/hDVo7HxzYxhY7fWIxdWFwo6IY24Qn+8Kf8N/2uY9P8ZWXw6+KeiDwN45mxHaRo2+zv+wMLDlQcfdNAGZ4B/ZXmb9pr4ueMvGfh7SdV8O+IBD/AGYboLOw2/eypHy+lcb8KvgX8cvgf8HfGWleDo9Ms9aHiSXU9Ns7iYSW9zYs5JgH/PM7a6T4+/tpeLvhP408R2ei/DqTWPC3heCO41jWbqcwAK7YPkjHzkUz47ftt+IPAvirwX4d8B+DLXxTqXiHSBrBhvbz7MYYyAQM9M4buaAD9mL4M/EEftA+Kviv4z8O6f4Eh1LTotPi0HTZg4ldc7p3xxk5r7AHevmn4lftZap8L/h74IbUvCMl38S/FeIrTwtZzbwsxznc+fujjn3rB0X9r7xz4L+IHhzw78Y/h3F4MtPEc/2TTtU0+9+1QefziOQ44JoA+tKKZu/H6DNFAElFFFACV88fsv8A/JUPjz/2NCf+iBX0PXzx+y//AMlQ+PP/AGNCf+iBQB9EUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFRXP/HvL/uH+VS1Fc/8e8v+4f5UAeAfsNf8kUuf+w/qX/pQ1fQlfPf7DX/JFLn/ALD+pf8ApQ1fQlABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSGlprf8A16APjX9rn40fFPwX48s9Ct9/gn4b3cai48b2Vq15LCx6jaOI/wDeP9K9G+Bf7O/wt0+KDxnpt8PiBrU5Ex8S6pdC8l3kD7pyVT6ADGa6H42ftH/Dr4Z+ZoXiC4/tvWrpNieG7G3N3dXAYcDygDwfU8V85fBX4I/EnUfjFa+OfCekt8GPAcsnm3fh+a4MragvqYPuxE+3r7UAcX+2T+0JB4x+N8Xw/wDEGgeKn+GuiSK+ppo+mySHV5xgrEWA/wBWO/rTP2p7PwNefEIX/ib4V6/fWeo+FYo/Dmr6Wsr+XIYwEiaNf9WynHWv0i+xwvndEpz1JXk/jTmt4225QHb93Izj6UAfl940m174H+Fv2Z/FvinS9c1rxj4djc3Omx20ly32VyRhnUHDqCDg12X7WHx60b4tfEr4S+FG8O+IrbQ7TUbbWr7UV0yViu5QY4RgcHP3j2r9D2tYpMb0ViOQWGcU1bKBTkRID/uigBYGEkKMoO1gCM8HHbj6UVLtHpmigBaKKKAEr54/Zf8A+SofHn/saE/9ECvoevnj9l//AJKh8ef+xoT/ANECgD6IooooAKKKKACiiigAooooAKKKKACiiigAooooAKiuf+PeX/cP8qlqK5/495f9w/yoA8A/Ya/5Ipc/9h/Uv/Shq+hK+e/2Gv8Akilz/wBh/Uv/AEoavoSgAooooAKKKKACiiigAooooAKKKKACiiigApCM0tFAHy3+11+zz4cutB134t6VJdeHviFoFg9zba1p77XfYMhHHRl/xNe8fCnVrrxB8M/C2qX0vnXt5plvNNJgDc7RqSfzrmf2pB/xjv8AEM9/7GuP/Qa2vgf/AMkc8E/9ga0/9FLQB29LRRQAUUUUAFFFFABRRRQAlfPH7L//ACVD48/9jQn/AKIFfQ9fPH7L/wDyVD48/wDY0J/6IFAH0RRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVFc/8e8v+4f5VLUVz/wAe8v8AuH+VAHgH7DX/ACRS5/7D+pf+lDV9CV89/sNf8kUuf+w/qX/pQ1fQlABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB5b+1J/ybt8Q/+wNcf+g1tfA//kjngn/sDWn/AKKWsX9qT/k3b4h/9ga4/wDQa2vgf/yRzwT/ANga0/8ARS0AdxRRRQAUUUUAFFFFABRRRQAlfPH7L/8AyVD48/8AY0J/6IFfQ5r5s/Zr1iw0/wCKXx3W6vba2dvE6ELNMqEjyBzgnpQB9KUVl/8ACUaN/wBBax/8CU/xo/4SjRv+gtY/+BKf40AalFZf/CUaN/0FrH/wJT/Gj/hKNG/6C1j/AOBKf40AalFZf/CUaN/0FrH/AMCU/wAaP+Eo0b/oLWP/AIEp/jQBqUVl/wDCUaN/0FrH/wACU/xo/wCEo0b/AKC1j/4Ep/jQBqUVl/8ACUaN/wBBax/8CU/xo/4SjRv+gtY/+BKf40AalFZf/CUaN/0FrH/wJT/Gj/hKNG/6C1j/AOBKf40AalFZf/CUaN/0FrH/AMCU/wAaP+Eo0b/oLWP/AIEp/jQBqVFc/wDHvL/uH+VUP+Eo0b/oLWP/AIEp/jXM/En4yeEPhn4K1XxHret2kWmWMJkmaKVZHx0wqg5JoA81/Ya/5Ipc/wDYf1L/ANKGr6Er5N/4J6/Fbwr4r+Bt49hrNruj1u9kkimkEboJJS65Vj3Br6e/4SjRv+gtY/8AgSn+NAGpRWX/AMJRo3/QWsf/AAJT/Gj/AISjRv8AoLWP/gSn+NAGpRWX/wAJRo3/AEFrH/wJT/Gj/hKNG/6C1j/4Ep/jQBqUVl/8JRo3/QWsf/AlP8aP+Eo0b/oLWP8A4Ep/jQBqUVl/8JRo3/QWsf8AwJT/ABo/4SjRv+gtY/8AgSn+NAGpRWX/AMJRo3/QWsf/AAJT/Gj/AISjRv8AoLWP/gSn+NAGpRWX/wAJRo3/AEFrH/wJT/Gj/hKNG/6C1j/4Ep/jQBqUVl/8JRo3/QWsf/AlP8aP+Eo0b/oLWP8A4Ep/jQBwP7Un/Ju3xD/7A1x/6DW18D/+SOeCf+wNaf8Aopa5T9p3xFpNx+z38QI49Us3dtHnAVbhCT8vQDNdX8D8/wDCm/BGRg/2Naf+iVoA7iiiigAooooAKKKKACiiigBOtePeLP2R/hX428SX+vat4YSbVb9/MuZ47iSMyNjGSFYDOKKKAMn/AIYf+Dn/AEKp/wDA2b/4uj/hh/4Of9Cqf/A2b/4uiigA/wCGH/g5/wBCqf8AwNm/+Lo/4Yf+Dn/Qqn/wNm/+LoooAP8Ahh/4Of8AQqn/AMDZv/i6P+GH/g5/0Kp/8DZv/i6KKAD/AIYf+Dn/AEKp/wDA2b/4uj/hh/4Of9Cqf/A2b/4uiigA/wCGH/g5/wBCqf8AwNm/+Lo/4Yf+Dn/Qqn/wNm/+LoooAP8Ahh/4Of8AQqn/AMDZv/i6P+GH/g5/0Kp/8DZv/i6KKAD/AIYf+Dn/AEKp/wDA2b/4uj/hh/4Of9Cqf/A2b/4uiigA/wCGH/g5/wBCqf8AwNm/+LrC8cfsIfBnVPCuo2knhmSNJYiu+O9l3L7jLEZ/CiigDB+DP/BP34L+G/B6QR+H7m8Z5Czz3V7IZG+pUqP0ru/+GH/g5/0Kp/8AA2b/AOLoooAP+GH/AIOf9Cqf/A2b/wCLo/4Yf+Dn/Qqn/wADZv8A4uiigA/4Yf8Ag5/0Kp/8DZv/AIuj/hh/4Of9Cqf/AANm/wDi6KKAD/hh/wCDn/Qqn/wNm/8Ai6P+GH/g5/0Kp/8AA2b/AOLoooAP+GH/AIOf9Cqf/A2b/wCLo/4Yf+Dn/Qqn/wADZv8A4uiigA/4Yf8Ag5/0Kp/8DZv/AIuj/hh/4Of9Cqf/AANm/wDi6KKAD/hh/wCDn/Qqn/wNm/8Ai6P+GH/g5/0Kp/8AA2b/AOLoooAP+GH/AIOf9Cqf/A2b/wCLo/4Yf+Dn/Qqn/wADZv8A4uiigBkv7DPwYnjaOTwkJEYYZXu5mBHoQWr2/R9JtNB0q002whW3srSJYIYV6IijAA+gFFFAFyiiigAooooAKKKKAP/Z)
0,15 A.
0,20 A.
0,25 A.
0,23 A.
0,10 A.
Observe atentamente o circuito abaixo e, baseando-se na Lei de Kirchhoff das tensões, escolha a alternativa que contenha o valor correto da tensão da fonte, Vdc.
![](data:image/png;base64,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)
25 V
10 V
5 V
- 5 V
15 V
Sobre o princípio da superposição em circuitos elétricos, é correto afirmar que:
pode ser aplicado a circuitos não lineares.
pode ser aplicado quando o circuito possui fontes dependentes.
somente as fontes de corrente contribuem para o valor de corrente em um componente do circuito.
anulam-se as fontes de corrente dependentes, substituindo-as por um curto-circuito.
permite a análise de circuitos que utilizem diodos.
Determine a resistência para um condutor de cobre de diâmetro 1,2 cm e comprimento 2 m a 90 °C e assinale a alternativa correta:
Dados:
- resistividade do cobre a 20 ºC = 0,0176 (Ω.mm2)/m;
- coeficiente de temperatura do condutor a 20 ºC = 0,0039
4,48x10-4 Ω
7,13x10-4 Ω
3,96x10-4 Ω
2,24x10-4 Ω
6,31x10-4 Ω
Três resistores de resistências iguais a 2 Ω, 3 Ω e 4 Ω são associados em paralelo. Determine a resistência equivalente dessa associação:
0,92 Ω
10,50 Ω
1,08 Ω
9,10 Ω
12,05 Ω
A primeira lei de Ohm estabelece que:
a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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25 V
10 V
5 V
- 5 V
15 V
Sobre o princípio da superposição em circuitos elétricos, é correto afirmar que:
pode ser aplicado a circuitos não lineares.
pode ser aplicado quando o circuito possui fontes dependentes.
somente as fontes de corrente contribuem para o valor de corrente em um componente do circuito.
anulam-se as fontes de corrente dependentes, substituindo-as por um curto-circuito.
permite a análise de circuitos que utilizem diodos.
Determine a resistência para um condutor de cobre de diâmetro 1,2 cm e comprimento 2 m a 90 °C e assinale a alternativa correta:
Dados:
- resistividade do cobre a 20 ºC = 0,0176 (Ω.mm2)/m;
- coeficiente de temperatura do condutor a 20 ºC = 0,0039
4,48x10-4 Ω
7,13x10-4 Ω
3,96x10-4 Ω
2,24x10-4 Ω
6,31x10-4 Ω
Três resistores de resistências iguais a 2 Ω, 3 Ω e 4 Ω são associados em paralelo. Determine a resistência equivalente dessa associação:
0,92 Ω
10,50 Ω
1,08 Ω
9,10 Ω
12,05 Ω
A primeira lei de Ohm estabelece que:
a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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pode ser aplicado a circuitos não lineares.
pode ser aplicado quando o circuito possui fontes dependentes.
somente as fontes de corrente contribuem para o valor de corrente em um componente do circuito.
anulam-se as fontes de corrente dependentes, substituindo-as por um curto-circuito.
permite a análise de circuitos que utilizem diodos.
Determine a resistência para um condutor de cobre de diâmetro 1,2 cm e comprimento 2 m a 90 °C e assinale a alternativa correta:
Dados:
- resistividade do cobre a 20 ºC = 0,0176 (Ω.mm2)/m;
- coeficiente de temperatura do condutor a 20 ºC = 0,0039
4,48x10-4 Ω
7,13x10-4 Ω
3,96x10-4 Ω
2,24x10-4 Ω
6,31x10-4 Ω
Três resistores de resistências iguais a 2 Ω, 3 Ω e 4 Ω são associados em paralelo. Determine a resistência equivalente dessa associação:
0,92 Ω
10,50 Ω
1,08 Ω
9,10 Ω
12,05 Ω
A primeira lei de Ohm estabelece que:
a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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4,48x10-4 Ω
7,13x10-4 Ω
3,96x10-4 Ω
2,24x10-4 Ω
6,31x10-4 Ω
Três resistores de resistências iguais a 2 Ω, 3 Ω e 4 Ω são associados em paralelo. Determine a resistência equivalente dessa associação:
0,92 Ω
10,50 Ω
1,08 Ω
9,10 Ω
12,05 Ω
A primeira lei de Ohm estabelece que:
a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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0,92 Ω
10,50 Ω
1,08 Ω
9,10 Ω
12,05 Ω
A primeira lei de Ohm estabelece que:
a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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a resistência elétrica de um resistor ôhmico é constante e é dada pela razão da tensão aplicada pela corrente elétrica que o atravessa.
a resistência elétrica é uma grandeza escalar medida em ohms.
a passagem de corrente elétrica por um condutor é capaz de dissipar energia em forma de calor.
a resistência elétrica dos resistores ôhmicos é inversamente proporcional à tensão aplicada sobre eles.
a resistência elétrica dos resistores ôhmicos é variável e depende, exclusivamente, da tensão aplicada.
Um resistor ôhmico de resistência elétrica igual a 2,0 Ω é atravessado por uma corrente elétrica de 1,5 A. Determine a quantidade de energia elétrica dissipada por esse resistor a cada segundo.
4,5 W
3,0 W
1,33 W
0,3 W
0,75 W
Para o circuito abaixo, a tensão sobre R3 vale:
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4,5 W
3,0 W
1,33 W
0,3 W
0,75 W