In Cavendish's experiment, let each small mass be `20g` and each large mass be `5kg`. The rod connecting the small masses is `50cm` long, while the small and the large spheres are separated by `10.0cm.` The torsion constant is `4.8xx10^(-8) kg m^2 s^(-2)` and the resulting angular deflection is `0.4^@`. Calculate the value of universal gravitational constant `G` from this data.

In an experiment using the Cavendish balance , the smaller spheres have a mass of 20 kg each , the larger spheres have a mass 5 kg each , the length of the rod is 50.0 cm the torsion constant of the fibre is 4.8 xx 10^(-8) Nm per radian , the angle of twist is 7 xx 10^(-3) rad , and the distance between the centres of each pair of heavy and light spheres is 100 cm . Compute the value of the gravitational constant G from this data .

In an experiment using the Cavendish balance, the smaller spheres have a mass of 5.0xx10^(-3) kg each, the larger spheres have a mass 12.0 kg each, the length of the rod is 100.0 cm, the torsion constant of the fibre is 3.56xx10^(-8) Nm per rad, the angle of twist is 4.86xx10^(-3) rad, and the distance between the centres of each pair of heavy and light spheres is 15.0 cm. Compute the value of the gravitational constant G from this data.

Calculate the force of attraction between two balls each of mass 10kg when their centres are 10 cm apart. The value of gravitational constant G = 6.67 xx 10^(-11) Nm^(2) kg^(-2)

A sphere of mass 40 kg is attracted by a second sphere of mass 15 kg , when their centres are 20 cm apart, with a force of 0.1 miligram weight. Caculate the value of gravitational constant.

The value of universal gravitational constant is 6.67xx10^(-8) "dyne" g^(-2) cm^2. What is its value in Mks system?

Four solid spheres each of diameter sqart5 cm and mass 0.5 kg are placed with their centers at the corners of a square of side 4cm. The moment is Nxx10^(-4)kg - m^2 , then N is .

Two particles are separated by 19 m when their gravitational attraction has a magnitude of 4.0 xx 10^(-12) N. If the mass of particle 1 is 5.2 kg, what is the mass of particle 2?

Two small spheres each of mass 10^(-6) kg are suspended from a point by silkk threads 50cm long. They are equally chareged and repel each other to a distance 20cm apart. Calculate charege on each Take g = 9.8 ms^(-2) .

A sphere of mass 20 kg is attached by another sphere of mass 10 kg when their centres are 20 cm apart , with a force of 3.3 xx 10^(-7) N . Calculate the constant of gravitation .