Ask a New Question

Question

Two equal-mass stars maintain a constant distance apart of 6.0 1010 m and rotate about a point midway between them at a rate of one revolution every 12.0 yr.

(a) Why don't the two stars crash into one another due to the gravitational force between them?

(b) What must be the mass of each star?


I will be happy to critique your thinking or work on this. Please don't post under multiple names.
18 years ago

Answers

Related Questions

Three identical stars of mass M = 6.4 x 1030 kg form an equilateral triangle that rotates around the... Three identical stars of mass M form an equilateral triangle that rotates around the triangle's cent... two stars with equal mass of 4.0x10^15 kg are separated by a distance of 2 km. They are moving in ci... Two equal-mass stars orbit their centre of mass. The distance between the stars (measured from the c... Two stars of mass M and 2M, a distance 3x apart rotates in circles about the common center mass "0"... The mass of six equal books is 2.82 kg. Calculate the mass of one book (a)in kg (b)in g A(n) ___ is equal to the mass of a proton. neutron electron cloud electron nucleus A constant mass of gas maintained at constant pressure has a volume of 200.0cm³ at the temperature o... The mass of four stars relative to the sun is shown in the following table. Mass of Stars Star... Why do high-mass stars live shorter lives? Select all that apply. They process fuel more quickly....
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use