FÍSICA
A temperatura é uma grandeza física utilizada para medir o grau de agitação ou a energia cinética das moléculas de uma determinada quantidade de matéria. Quanto mais agitadas essas moléculas estiverem, maior será sua temperatura.
Considere que no Brasil no inicio do século XXI a temperatura chegou a 45 ºC no interior do Piauí. Determine esta temperatura graus Fahrenheit (ºF).
41 ºF.
181 ºF.
71 ºF.
81 ºF.
113ºF.
“O raio incidente (RI), o raio refletido (RR) e a reta normal à superfície (N) no ponto de reflexão, P, são coplanares, ou seja, pertencem ao mesmo plano. O ângulo de incidência e o ângulo de reflexão são congruentes, isto é, têm medidas iguais (i = r)”. Segundo esse enunciado estamos nos referindo às:
leis da refração
leis da atração gravitacional
leis da ressonância.
leis da reflexão
leis da dispersão
Energia cinética é a energia que está relacionada à movimentação dos corpos, ou seja, é a energia que um corpo possui em virtude de ele estar em movimento. A energia cinética (em Joule) que um carro de massa igual a 9 x 102 adquire ao percorrer 120 metros em 4s é exatamente igual a:
80000 J
405 000 J
78000 J
30000 J
60000 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
3000
4250
8795
5000
4521
Um guindaste eleva a cada 12 segundos, e à altura de 5 metros, 16 fardos de 1200 kg cada um. A potência desse guindaste em CV é aproximadamente:
Adote g = 10m/s2 ; 1CV = 735W.
70
98
60
80
109
Em dias muito úmidos, é comum os vidros dos carros utilizarem os desembaçadores de vidro que possuem uma certa resistência elétrica. Imagine um circuito elétrico deste carro que está sujeito a uma ddp de 12 V e que consome uma potência de 4 W para seu funcionamento normal.
Determine a intensidade da resistência elétrica deste acessório.
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
41 ºF.
181 ºF.
71 ºF.
81 ºF.
113ºF.
“O raio incidente (RI), o raio refletido (RR) e a reta normal à superfície (N) no ponto de reflexão, P, são coplanares, ou seja, pertencem ao mesmo plano. O ângulo de incidência e o ângulo de reflexão são congruentes, isto é, têm medidas iguais (i = r)”. Segundo esse enunciado estamos nos referindo às:
leis da refração
leis da atração gravitacional
leis da ressonância.
leis da reflexão
leis da dispersão
Energia cinética é a energia que está relacionada à movimentação dos corpos, ou seja, é a energia que um corpo possui em virtude de ele estar em movimento. A energia cinética (em Joule) que um carro de massa igual a 9 x 102 adquire ao percorrer 120 metros em 4s é exatamente igual a:
80000 J
405 000 J
78000 J
30000 J
60000 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
3000
4250
8795
5000
4521
Um guindaste eleva a cada 12 segundos, e à altura de 5 metros, 16 fardos de 1200 kg cada um. A potência desse guindaste em CV é aproximadamente:
Adote g = 10m/s2 ; 1CV = 735W.
70
98
60
80
109
Em dias muito úmidos, é comum os vidros dos carros utilizarem os desembaçadores de vidro que possuem uma certa resistência elétrica. Imagine um circuito elétrico deste carro que está sujeito a uma ddp de 12 V e que consome uma potência de 4 W para seu funcionamento normal.
Determine a intensidade da resistência elétrica deste acessório.
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
leis da refração
leis da atração gravitacional
leis da ressonância.
leis da reflexão
leis da dispersão
Energia cinética é a energia que está relacionada à movimentação dos corpos, ou seja, é a energia que um corpo possui em virtude de ele estar em movimento. A energia cinética (em Joule) que um carro de massa igual a 9 x 102 adquire ao percorrer 120 metros em 4s é exatamente igual a:
80000 J
405 000 J
78000 J
30000 J
60000 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
3000
4250
8795
5000
4521
Um guindaste eleva a cada 12 segundos, e à altura de 5 metros, 16 fardos de 1200 kg cada um. A potência desse guindaste em CV é aproximadamente:
Adote g = 10m/s2 ; 1CV = 735W.
70
98
60
80
109
Em dias muito úmidos, é comum os vidros dos carros utilizarem os desembaçadores de vidro que possuem uma certa resistência elétrica. Imagine um circuito elétrico deste carro que está sujeito a uma ddp de 12 V e que consome uma potência de 4 W para seu funcionamento normal.
Determine a intensidade da resistência elétrica deste acessório.
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
80000 J
405 000 J
78000 J
30000 J
60000 J
A parede de um forno industrial é construída de um tijolo de 0,15 m de espessura, com condutividade térmica de 1,7 W/m.K. As temperaturas nas faces internas e externas da parede são respectivamente 1400 e 1150 K. Qual é a perda de calor no sistema internacional através de uma parede de 0,5 m por 3 m?
3000
4250
8795
5000
4521
Um guindaste eleva a cada 12 segundos, e à altura de 5 metros, 16 fardos de 1200 kg cada um. A potência desse guindaste em CV é aproximadamente:
Adote g = 10m/s2 ; 1CV = 735W.
70
98
60
80
109
Em dias muito úmidos, é comum os vidros dos carros utilizarem os desembaçadores de vidro que possuem uma certa resistência elétrica. Imagine um circuito elétrico deste carro que está sujeito a uma ddp de 12 V e que consome uma potência de 4 W para seu funcionamento normal.
Determine a intensidade da resistência elétrica deste acessório.
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
3000
4250
8795
5000
4521
Um guindaste eleva a cada 12 segundos, e à altura de 5 metros, 16 fardos de 1200 kg cada um. A potência desse guindaste em CV é aproximadamente:
Adote g = 10m/s2 ; 1CV = 735W.
70
98
60
80
109
Em dias muito úmidos, é comum os vidros dos carros utilizarem os desembaçadores de vidro que possuem uma certa resistência elétrica. Imagine um circuito elétrico deste carro que está sujeito a uma ddp de 12 V e que consome uma potência de 4 W para seu funcionamento normal.
Determine a intensidade da resistência elétrica deste acessório.
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
70
98
60
80
109
Em dias muito úmidos, é comum os vidros dos carros utilizarem os desembaçadores de vidro que possuem uma certa resistência elétrica. Imagine um circuito elétrico deste carro que está sujeito a uma ddp de 12 V e que consome uma potência de 4 W para seu funcionamento normal.
Determine a intensidade da resistência elétrica deste acessório.
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
36 ohm
24 ohm
40 ohm
4 ohm
14 ohm
O gráfico da figura abaixo apresenta em seus eixos a tensão (U) aplicada a um condutor em função da intensidade da corrente (i) que o percorre. Determine o valor da resistência quando a tensão vale 20 V e 60 V.
![](data:image/png;base64,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)
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
2,5 e 2,5 ohms respectivamente.
3 e 6 ohms respectivamente.
5 e 10 ohms respectivamente.
10 e 2,5 ohms respectivamente.
2,5 e 5 ohms respectivamente.
Ondas Sonoras são ondas mecânicas que vibram em uma frequência de 20 a 20.000 hertz (Hz), sendo normalmente perceptíveis pelo ouvido humano. O som é a sensação que sentimos, através da audição pela ação desse tipo de onda. Outra característica importante, a onda sonora necessita de uma meio para se propagar, seja gás, líquido ou sólido. Logo não é possível existir som no vácuo.
Disponível em: https://www.em.com.br/app/noticia/especiais/educacao/enem/2015/11/11/noticia-especial-enem,706844/ondas-sonoras-e-a-capacidade-do-homem-em-emitir-sons.shtml
Em relalção as ondas sonoras podemos afirmar que:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.
O forno de microondas funciona transformando energia elétrica em energia térmica. Uma fonte elétrica emite ondas eletromagnéticas que aumentam a energia cinética das moléculas de água dos alimentos. Sabemos que a temperatura é um número que expressa o estado de agitação das partículas, logo, aumentando a vibração (ou estado de agitação) das moléculas, aumentamos a temperatura do corpo.
As ondas eletromagnéticas atravessam vidro, cerâmica, plástico, papel e outras estruturas. Mas, as moléculas de água absorvem a energia dessas ondas na freqüência de 2450 MHz, gerando uma vibração na mesma frequência gerada pelo magnetron. Estas ondas penetram até 5 cm na superfície dos alimentos, e o calor então é transmitido por condução.
O fenômeno físico que explica o funcionamento do forno de microondas é a:
O infrassom e ultrassom são ondas sonoras cujas frequências estão compreendidas entre a mínima e a máxima percebidas pelo ouvido humano.
A grandeza física que diferencia o som agudo, emitido por uma gaita, do som grave, emitido por uma tuba, é a amplitude da onda.
A qualidade fisiológica do som que permite distinguir entre um piano e um violino, tocando a mesma nota, é chamada de timbre e está relacionada com a forma da onda.
O fato de uma pessoa ouvir a conversa de seus vizinhos através da parede da sala quando o imóvel tem parede comum é um exemplo de reflexão de ondas sonoras.
A propriedade das ondas sonoras que permite aos morcegos localizar obstáculos e suas presas é denominada RVO - refração vibratória de onda.