State, Gauss theorem. What is theflux through area x-y plane of area `50m^2` for Electric field `vecE=3hati+2hatj+hatk` `Vm^-1`

State Gauss's theorem in electrostatics. Find the electric flux through a surface of area 50m^(2) in x-y plane in the electric field vecE=3hati+2hatj+hatkV.m^(-1)

Sate Gauss's theorem in electrostatics. Find the electric flux through a surface of area 50 m^2 in x-y plane in the electric field vecE=3hatt+2hatt+khatt V/m.

What will be the electric flux passing through the area vecS=10hati placed in an electric field of intensity vecE=3hati+4hatj+5hatk ?

In vacuum (i) find out the electric flux across an area vec S = 10 hatj placed in an electric field vec E = 2 hati + 4 hatj + 7 hatk , (ii) How many electric charges are to be placed at a point such that 4400 number of electric lines of forces with emerge from that point ? (iii) What will be the electric flux through any one of the faces of a cube of side 10 cm if a charge of 1 esu is placed at the centre of the cube ?

Find the modulus of the Vector 1/3 (2hati - 2hatj +hatk) is

Find the cartesian and vector equations of the planes through the line of intersection of the planes vec r.(2hati+6hatj)+12=0 and vec r.(3hati-hatj+4hatk)=0 which are at a unit distance from the origin.

Find the equation of the plane though the line of intersection of the planes vecr.(2 hati-3 hatj+ 4 hatk)=1 and vecr.( hati- hatj)+4=0 and prependicular to vecr.(2 hati- hatj+ hatk)+8=0 .

The distance of the point (3, -4, 2) from the plane vecr*(3hati-6hatj+2hatk)=9 is -

The area of the parallelogram formed by the vectors 3hati-2hatj+hatk and hati+2hatj+3hatk is -

Find the angle between the plane vecr.(2 hati-hatj+2 hat k)=6 and vecr.(3 hati+6 hatj-2 hatk) =9