Advertisements
Advertisements
प्रश्न
Imagine that the gravitational force between Earth and Moon is provided by an invisible string that exists between the Moon and Earth. What is the tension that exists in this invisible string due to Earth’s centripetal force? (Mass of the Moon = 7.34 × 1022 kg, Distance between Moon and Earth = 3.84 × 108 m)

Advertisements
उत्तर
Given,
Mass of the moon = 7.34 × 1022 kg
Distance between moon and earth = 3.84 × 108 m
Centripetal force = F = `(mV^2)/r = (7.34 xx 10^22 xx (1.023 xx 10^3)^2)/(3.84 xx 10^8) = 2 xx 10^20`N.
APPEARS IN
संबंधित प्रश्न
Force acting on the particle moving with constant speed is ______
The centrifugal force appears to exist ______
Choose the correct statement from the following.
What is the meaning of ‘pseudo force’?
Under what condition will a car skid on a leveled circular road?
Two bodies of masses 15 kg and 10 kg are connected with light string kept on a smooth surface. A horizontal force F=500 N is applied to a 15 kg as shown in the figure. Calculate the tension acting in the string?

Calculate the centripetal acceleration of the Moon towards the Earth.
Explain the need for banking of tracks.
Briefly explain ‘centrifugal force’ with suitable examples.
Three point masses, each of mass ‘m’ are kept at the corners of an equilateral triangle of side ‘L’. The system rotates about the center of the triangle without any change in the separation of masses during rotation. The period of rotation is directly proportional to `(cos 30° = (sqrt3)/2)` ______.
