at-x-and-the-chosen-normal-is-hat-x-which-integral-correctly-represents-the-flux

Question

A sensor surface lies in the yzyz-plane from z=1z=1 m to z=4z=4 m, with width WW constant in yy. The field is E⃗=(kz)x^\vec{E} = (kz)\hat{x}, and the chosen normal is +x^+\hat{x}. Select the integral that correctly represents the flux.

Accepted Answer

Φ=∫14kz W dz\displaystyle\Phi=\$$int_1^4kz$$\,W\,dz

Answer

Φ=∫14kz W dx\displaystyle\Phi=\$$int_1^4kz$$\,W\,dx

Answer

Φ=∫0W3ky  dy\displaystyle\Phi=\$$int_0$$^{W}3ky\,\,dy

Answer

Φ=∫14kz  dx  dz{\displaystyle\Phi=\$$int_1^4kz$$\,\,dx\,\,dz}

A sensor surface lies in the yzyz-plane from z=1z=1 m to z=4z=4 m, with width WW constant in yy. The field is E⃗=(kz)x^\(\vec{E}\) = (kz)\(\hat{x}\), and the chosen normal is +x^+\(\hat{x}\). Select the integral that correctly represents the flux.

A sensor surface lies in the $y z$ -plane from $z equals 1$ m to $z equals 4$ m, with width $W$ constant in $y$ . The field is $\vec{E} = (k z) \hat{x}$ , and the chosen normal is $+ \hat{x}$ . Select the integral that correctly represents the flux.