The electric field in a cubical volume is
`vecE = E_0 (1+z/a) hati + E_0(z/a)hatj`

Each edge of the cube measures d, and one of the corners lies at the origin of the coordinates. Determine the net charge within the cube.

At each point on the surface of the cube shown in the figure, the electric field is parllel to the z- axis. The length of each edge of the cube is 3.0 m on the bottom face it is vecE=34hatk N//C and on the bottom face it is vecE=20hatk N//C . Find the net flux contained within the cube.

At each point on the surface of the cube shown in the figure, the electric field is parllel to the z- axis. The length of each edge of the cube is 3.0 m on the bottom face it is vecE=34hatk N//C and on the bottom face it is vecE=20hatk N//C . Find the net flux contained within the cube.

In a region of space, the electric field is the x direction and is given as vec(E ) = E_(0)x hat(i) . Consider an imaginary cubical volume of edge a, with its edges parallel to axes of coordinates. The charge inside this volume is :

In a region of space the electric field in the x -direction and proportional to x i.e., vec(E )=E_(0)xhat(i) . Consider an imaginary cubical volume of edge a with its parallel to the axes of coordinates. The charge inside this volume will be

In a region of space the electric field in the x -direction and proportional to x i.e., vec(E )=E_(0)xhat(i) . Consider an imaginary cubical volume of edge a with its parallel to the axes of coordinates. The charge inside this volume will be

An electric field given by vec(E)=4hat(i)+3(y^(2)+2) hat(j) pierces a gaussian cube of side 1m placed at origin such that one of its corners is at origin and rest of sides are along positive side of coordinate axis. Find the magnitude of net charge enclosed within the cube [3 in_(0)]

A cube is placed inside an electric field, vec E = 150 y^2 hatj . The side of the cube is 0.5 m and is placed in the field as shown in the given figure. The charge inside the cube is :

A cube is placed inside an electric field, vec E = 150 y^2 hatj . The side of the cube is 0.5 m and is placed in the field as shown in the given figure. The charge inside the cube is :