Find the value of divergence theorem for the field D = 2xy i + x2 j f – McqOptions

MCQOPTIONS

1.	Find the value of divergence theorem for the field D = 2xy i + x2 j for the rectangular parallelepiped given by x = 0 and 1, y = 0 and 2, z = 0 and 3.
A.	10
B.	12
C.	14
D.	16
Answer» C. 14

Discussion

No Comment Found

Related MCQs

If D = 2xy i + 3yz j + 4xz k, how much flux passes through x = 3 plane for which -1<y<2 and 0<z<4?
Find the value of divergence theorem for the field D = 2xy i + x2 j for the rectangular parallelepiped given by x = 0 and 1, y = 0 and 2, z = 0 and 3.
Find the value of divergence theorem for A = xy2 i + y3 j + y2z k for a cuboid given by 0<x<1, 0<y<1 and 0<z<1.
Compute divergence theorem for D= 5r2/4 i in spherical coordinates between r=1 and r=2.
Compute the Gauss law for D= 10ρ3/4 i, in cylindrical coordinates with ρ= 4m, z=0 and z=5.
Evaluate Gauss law for D = 5r2/4 i in spherical coordinates with r = 4m and θ = π/2.
Coulomb’s law can be derived from Gauss law. State True/ False
FIND_THE_VALUE_OF_DIVERGENCE_THEOREM_FOR_THE_FIELD_D_=_2XY_I_+_X<SUP>2</SUP>_J_FOR_THE_RECTANGULAR_PARALLELEPIPED_GIVEN_BY_X_=_0_AND_1,_Y_=_0_AND_2,_Z_=_0_AND_3.?$
If_D_=_2xy_i_+_3yz_j_+_4xz_k,_how_much_flux_passes_through_x_=_3_plane_for_which_-1<y<2_and_0<z<4?$
The ultimate result of the divergence theorem evaluates which one of the following?