Question

A cube of edge length $l = 6.0$ cm is positioned as shown in the figure below. There is a uniform magnetic field throughout the region with components $B_x = +9.0$ T, $B_y = +6.0$ T, and $B_z = +5.0$ T. (a) Calculate the flux through the shaded face of the cube. $\boxed{\phantom{0}} \times T \cdot m^2$ (b) What is the net flux emerging from the volume enclosed by the cube (i.e., the net flux through all six faces)? $\boxed{\phantom{0}} \checkmark T \cdot m^2$

Name: a cube of edge length l 60 cm is positioned as shown in the figure below there is a uniform magnetic field throughout the region with components bx 90 t by 60 t and bz 50 t a calculate th 57557
Uploaded: 2020-04-06T21:33:17-08:00
Duration: 3 min 41 s
Channel: Farhanul Hasan
Description: a cube of edge length l 60 cm is positioned as shown in the figure below there is a uniform magnetic field throughout the region with components bx 90 t by 60 t and bz 50 t a calculate th 57557

          A cube of edge length $l = 6.0$ cm is positioned as shown in the figure below. There is a uniform magnetic field throughout the region with components $B_x = +9.0$ T, $B_y = +6.0$ T, and $B_z = +5.0$ T.

(a) Calculate the flux through the shaded face of the cube.
$\boxed{\phantom{0}} \times T \cdot m^2$
(b) What is the net flux emerging from the volume enclosed by the cube (i.e., the net flux through all six faces)?
$\boxed{\phantom{0}} \checkmark T \cdot m^2$

a cube of edge length l 60 cm is positioned as shown in the figure below there is a uniform magnetic field throughout the region with components bx 90 t by 60 t and bz 50 t a calculate th 57557

Added by Matthew S.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Farhanul Hasan

04/06/2020

Step 1

The area vector is in the positive x-direction. The area of the face is $A = l^2 = (0.06 m)^2 = 0.0036 m^2$. The magnetic field component in the x-direction is $B_x = +9.0 T$. The magnetic flux through the shaded face is given by $\Phi = B \cdot A = B_x A = (9.0 Show more…

Show all steps

Thanks for your feedback!

A cube of edge length $l = 6.0$ cm is positioned as shown in the figure below. There is a uniform magnetic field throughout the region with components $B_x = +9.0$ T, $B_y = +6.0$ T, and $B_z = +5.0$ T. (a) Calculate the flux through the shaded face of the cube. $\boxed{\phantom{0}} \times T \cdot m^2$ (b) What is the net flux emerging from the volume enclosed by the cube (i.e., the net flux through all six faces)? $\boxed{\phantom{0}} \checkmark T \cdot m^2$