eld-is-vec-ee0xlhat-z-which-flux-integral-setup-is-correct-for-the-upward-normal

Question

A rectangular panel lies in the xyxy-plane, extending from x=0x = 0 to x=Lx = L and from y=0y = 0 to y=Wy = W. The field is E⃗=(E0xL)z^\displaystyle\vec{E}=\left(\frac{E_0x}{L}\right)\hat{z}. Select the correct flux integral setup for the upward normal.

Accepted Answer

Φ=∫0L(E0xL) W dx\displaystyle\Phi=\$$int_0$$^{L}\left(\frac{E_0x}{L}\right)\,W\,dx

Answer

Φ=∫0L(E0xL) L dx\displaystyle\Phi=\$$int_0$$^{L}\left(\frac{E_0x}{L}\right)\,L\,dx

Answer

Φ=∫0W(E0yW) L dy\displaystyle\Phi=\$$int_0$$^{W}\left(\frac{E_0y}{W}\right)\,L\,dy

Answer

Φ=∫0L(E0xL)dx dy\displaystyle\Phi=\$$int_0$$^{L}\left(\frac{E_0x}{L}\right)dx\,dy

A rectangular panel lies in the xyxy-plane, extending from x=0x = 0 to x=Lx = L and from y=0y = 0 to y=Wy = W. The field is E⃗=(E0xL)z^\(\displaystyle\[\vec{E}\)=\(\left\)(\(\frac{E_0x}{L}\]\right\))\(\hat{z}\). Select the correct flux integral setup for the upward normal.

A rectangular panel lies in the $x y$ -plane, extending from $x equals 0$ to $x = L$ and from $y equals 0$ to $y = W$ . The field is $\vec{E} = (\frac{E_{0} x}{L}) \hat{z}$ . Select the correct flux integral setup for the upward normal.