The electric field in a region is given by `vecE=(2)/(5) E_(0)hati+(3)/(5)E_(0)hatj` with `E_(0)=4.0xx10^(3)(N)/(C ).` The flux of this field through a rectangular surface area `0.4m^(2)` parallel to the Y-Z plane is _________`Nm^(2)C^(-1)`.

The electric field in a region is given by E = 3/5 E_0hati +4/5E_0j with E_0 = 2.0 x 10^3 N//C . Find the flux of this field through a rectangular surface of area 0.2 m^2 parallel to the y-z plane.

The electric field in a region is given by vecE=3/5 E_0veci+4/5E_0vecj with E_0=2.0 xx 10^3 N C^(-1) . Find the flux of this field through a recatngular surface of area 0.2m^2 parallel to the y-z plane.

The electric field in a region of space is given bar(E)=E_(0)hat i+2E_(0)hat j where E_(0)=100N/C .The flux of this field through a circular surface of radius 0.02m parallel to the Y-Z plane is nearly:

The electric field in a region is given vecE=((3)/(5)E_(0) hati+(4)/(5)E_(0) hatj)(N)/(C) . The ratio of flux of reported field through the rectangular surface of area 0.2 m^(2) (parallel to y - z plane) to that of the surface of area 0.3m^(2) (parallel to x-z plane) is a:b where a= ____ [ Here hati, hatj and hatk are unit vectors along x,y and z-axes respectively ]

The electric field in a region of space is given by E=5hati+2hatjN//C . The flux of E due ot this field through an area 1m^2 lying in the y-z plane, in SI units is

If vec E = 3/5 hati + 4/5 hatj then find electric flux through an area of 0.4 m^2 parallel to y-z plane

An electric field given by E=2E_(0)veci+3E_(0) vecj-5E_(0)veck exists in a cerrtain region, where E_(0)=100N//C . How much flux will pass through a rectangular surface of area 0.2 m^(2) , placed in this region, in such away that it is parallel to Y-axis?

Consider a uniform electric field E = 3 xx 10^(3) hat(i)N C^(-1) . What is te flux of this field through a square of 10 cm on a side whose plane is parallel to the yz plane ?

The electric field in a region is given by vec (E ) = (E_(0))/(a) x hat(i) . Find the electric flux passing through a cubical volume bounded by the surfaces x = 0 , x = a , y = 0 , y = a , z = 0 and z = a .