Four planets of equal mass m are rotating with speed v in a circular orbit of radius R. The four planets at any instant are at the four corners of a square circumscribed by a circle of radius R as shown below. You can leave your answers in terms of radicals (i.e square roots), otherwise, you must simplify your results. V m V R m V m V (a) What is the magnitude and direction of the net gravitational force on the mass at point A as shown in the diagram? Your answer should be in terms of m, G and R. [To do this calculation you should work out the length d between two neighbouring planets in terms of R.]
Four planets of equal mass m are rotating with speed v in a circular orbit of radius R. The four planets at any instant are at the four corners of a square circumscribed by a circle of radius R as shown below. You can leave your answers in terms of radicals (i.e square roots), otherwise, you must simplify your results. V m V R m V m V (a) What is the magnitude and direction of the net gravitational force on the mass at point A as shown in the diagram? Your answer should be in terms of m, G and R. [To do this calculation you should work out the length d between two neighbouring planets in terms of R.]
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![Four planets of equal mass m are rotating with speed v in a circular orbit of radius R. The four
planets at any instant are at the four corners of a square circumscribed by a circle of radius R as
shown below. You can leave your answers in terms of radicals (i.e square roots), otherwise, you
must simplify your results.
V
m
V
R
m
V
m
V
(a) What is the magnitude and direction of the net gravitational force on the mass at point A as
shown in the diagram? Your answer should be in terms of m, G and R. [To do this calculation you
should work out the length d between two neighbouring planets in terms of R.]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F87823230-5325-4212-b747-593cf42847ab%2F664ad7e6-7d31-4a1e-a74b-7a5fef38b411%2F81e8j1t_processed.png&w=3840&q=75)
Transcribed Image Text:Four planets of equal mass m are rotating with speed v in a circular orbit of radius R. The four
planets at any instant are at the four corners of a square circumscribed by a circle of radius R as
shown below. You can leave your answers in terms of radicals (i.e square roots), otherwise, you
must simplify your results.
V
m
V
R
m
V
m
V
(a) What is the magnitude and direction of the net gravitational force on the mass at point A as
shown in the diagram? Your answer should be in terms of m, G and R. [To do this calculation you
should work out the length d between two neighbouring planets in terms of R.]
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