Home
Class 12
PHYSICS
A square of side L meters lies in the x-...

A square of side L meters lies in the x-y plane in a region where the magnetic field is given by `vecB = B_(0)(2hati +3hatj +4hatk )T` Where `B_(0)` is constant. The magnitude of flux passing through the square is

A

`2B_(0)L^(2)`Wb

B

`3B_(0)L^(2)`Wb

C

`4B_(0)L^(2)`Wb

D

`sqrt(29)B_(0)L^(2)` Wb

Text Solution

Verified by Experts

Promotional Banner

Topper's Solved these Questions

  • ELECTROMAGNETIC INDUCTION

    AAKASH SERIES|Exercise EXERCISE - I (MAGNETIC FLUX, FARADAY.S LAW, LENZ.S LAW, AC GENERATOR)|26 Videos

  • ELECTROMAGNETIC INDUCTION

    AAKASH SERIES|Exercise EXERCISE - I (SELF AND MUTUAL INDUCTION)|16 Videos

  • ELECTROMAGNETIC INDUCTION

    AAKASH SERIES|Exercise EXERCISE-II|32 Videos

  • ELECTRIC FIELD AND POTENTIAL

    AAKASH SERIES|Exercise PROBLEMS (LEVEL-II)|32 Videos

  • ELECTROMAGNETIC WAVES

    AAKASH SERIES|Exercise EXERCISE -II|20 Videos

Similar Questions

Explore conceptually related problems

A conducting rod of length L lies in XY-plane and makes an angle 30^(@) with X-axis. One end of the rod lies at origin initially. A magnetic field also exists in the region pointing along positive Z-direction. The magnitude of the magnetic field varies with y as B_(0)((y)/(L))^(3), where, B_(0) is a constant. At some instant the rod stars moving with a velocity v_(0) along X-axis The emf induced in the rod is

The electric field in a region is given by bar(E)=abar(i)+bbar(j) . Here a and b are constants. Find the net flux pasing through a square area of side L parallel to y-z plane.

If a straight line is given by vecr = (1+ t) hati + 3 t hatj + (1-t) hatk where l in R. If this line lies in the plane x + y + cz = d then the value of c +d is

A coil of 100 turns and area 5 square centimetre is placed in a magnetic field B = 0.2T. The normal to the plane of the coil makes an angle of 60^(@) with the direction of the magnetic field. The magnetic flux linked with the coil is

A square of side "a" lies above the x-axis and has one vertex at the origin. The side passing through the origin makes an angle alpha " where " oltalphaltpi/4 with the positive direction of x-axis, the equation of its diagonal not passing through the origin is