EASY
12th CBSE
IMPORTANT
Earn 100

Two identical metallic spheres and , each carrying a charge , repel each other with a force . A third metallic sphere C of the same size, but uncharged, is successively made to touch the spheres and , and then removed away. What is the force of repulsion between and ?

Important Questions on Electric Charges and Field
EASY
12th CBSE
IMPORTANT
Two point charges and are kept at a distance from each-other. Where should we place a third charge on the line joining the two charges so that it may be in equilibrium?

EASY
12th CBSE
IMPORTANT
Two point electric charges of values and are kept at a distance apart from each other in air. A third charge is to be kept along the same line in such a way that the net force acting on and is zero. Calculate the position of charge in terms of and .

MEDIUM
12th CBSE
IMPORTANT
A charge is placed at the centre of the line joining two equal charges . Show that the system of three charges will be in equilibrium if

EASY
12th CBSE
IMPORTANT
Two pith-balls each weighing are suspended from the same point by means of silk threads long. On charging the balls equally, they are found to repel each other to a distance of . Calculate the charge on each ball.

MEDIUM
12th CBSE
IMPORTANT
Ten positively charged particles are kept fixed on the x-axis at points . The first particle has a charge , the second , third , and so on. The tenth particle has a charge . Find the magnitude of the electric force acting on a charge placed at the origin.

EASY
12th CBSE
IMPORTANT
Charges and are placed at the points , and respectively, as shown in Figure. If and calculate the magnitude of resultant force on .

EASY
12th CBSE
IMPORTANT
Two equal positive charges, each of interact with a third positive charge of situated as shown in Fig. 1.32. Find the magnitude and direction of the force experienced by the charge of .

EASY
12th CBSE
IMPORTANT
Four charges and are placed respectively at the four corners and of a square of side . Calculate the force on a charge placed at the centre of the square.
