359461 An electron of mass ‘\(M\)’ \(kg\) and charge ‘\(e\)’ coulomb travels from rest through a potential difference of ‘\(V\)’ volt. The final velocity of the electron is (in \(m\)/\(s\))

359462 A particle of mass 1 \(kg\) & charge \(\frac{1}{3}\mu C\) is projected towards a non-conducting fixed spherical having the same charge uniformly distributed on its surface. Find the minimum initial velocity of projection required so that the particle just grazes the shell:

359463 There is an electric field \(E\) in \(x\)-direction. If the work done in moving a charge of \(0.2\,C\) through a distance of \(2\,m\) along a line making an angle of \(60^{\circ}\) with \(x\)-axis is \(4\,J\), the value of \(E\) is :

359464 The work done in bringing a 20 coulomb charge from point \(A\) to point \(B\) for distance 0.2 \(m\) is 2 \(J\). The potential difference between the two points will be (in volt):

359461 An electron of mass ‘\(M\)’ \(kg\) and charge ‘\(e\)’ coulomb travels from rest through a potential difference of ‘\(V\)’ volt. The final velocity of the electron is (in \(m\)/\(s\))

359462 A particle of mass 1 \(kg\) & charge \(\frac{1}{3}\mu C\) is projected towards a non-conducting fixed spherical having the same charge uniformly distributed on its surface. Find the minimum initial velocity of projection required so that the particle just grazes the shell:

359463 There is an electric field \(E\) in \(x\)-direction. If the work done in moving a charge of \(0.2\,C\) through a distance of \(2\,m\) along a line making an angle of \(60^{\circ}\) with \(x\)-axis is \(4\,J\), the value of \(E\) is :

359464 The work done in bringing a 20 coulomb charge from point \(A\) to point \(B\) for distance 0.2 \(m\) is 2 \(J\). The potential difference between the two points will be (in volt):

359461 An electron of mass ‘\(M\)’ \(kg\) and charge ‘\(e\)’ coulomb travels from rest through a potential difference of ‘\(V\)’ volt. The final velocity of the electron is (in \(m\)/\(s\))

359462 A particle of mass 1 \(kg\) & charge \(\frac{1}{3}\mu C\) is projected towards a non-conducting fixed spherical having the same charge uniformly distributed on its surface. Find the minimum initial velocity of projection required so that the particle just grazes the shell:

359463 There is an electric field \(E\) in \(x\)-direction. If the work done in moving a charge of \(0.2\,C\) through a distance of \(2\,m\) along a line making an angle of \(60^{\circ}\) with \(x\)-axis is \(4\,J\), the value of \(E\) is :

359464 The work done in bringing a 20 coulomb charge from point \(A\) to point \(B\) for distance 0.2 \(m\) is 2 \(J\). The potential difference between the two points will be (in volt):

359461 An electron of mass ‘\(M\)’ \(kg\) and charge ‘\(e\)’ coulomb travels from rest through a potential difference of ‘\(V\)’ volt. The final velocity of the electron is (in \(m\)/\(s\))

359462 A particle of mass 1 \(kg\) & charge \(\frac{1}{3}\mu C\) is projected towards a non-conducting fixed spherical having the same charge uniformly distributed on its surface. Find the minimum initial velocity of projection required so that the particle just grazes the shell:

359463 There is an electric field \(E\) in \(x\)-direction. If the work done in moving a charge of \(0.2\,C\) through a distance of \(2\,m\) along a line making an angle of \(60^{\circ}\) with \(x\)-axis is \(4\,J\), the value of \(E\) is :

359464 The work done in bringing a 20 coulomb charge from point \(A\) to point \(B\) for distance 0.2 \(m\) is 2 \(J\). The potential difference between the two points will be (in volt):