The question asks to identify a phenomenon explained by the universal law of gravitation, which arises from the combined and differential gravitational forces exerted by the Moon and the Sun on the Earth.
Ocean tides are the most fitting explanation. The universal law of gravitation states that every particle attracts every other particle. The Moon's gravitational pull is strongest on the side of Earth facing it, pulling the water into a bulge. On the opposite side, the Moon pulls the Earth more strongly than the water, effectively leaving the water behind and forming another bulge. The Sun exerts a similar, but weaker, effect due to its greater distance. The combination and difference in these pulls cause the regular rise and fall of sea levels known as tides.
Which of the following laws says that "Every object in the universe attracts every other object with a force which is proportional to the product of their masses and inversely proportional to the square of the distance between them?"
The force of attraction between two objects of masses 'M' and 'm' which lie at a distance 'd' from each other is directly proportional to the-
The force of attraction (F) between two particles having masses m 1and m 2is given by _______. (If r is the distance between them and G is a universal constant)
Three point masses each of mass m are placed at the three corners of an equilateral triangle of side x. Find the resultant force acting on any one particle at the corner.
Imagine a light planet is revolving around a star in a circular orbit of radius R with the period of revolution T . If the gravitational force of attraction between the two is proportional to R(-5/2) then