Q2 In a star with mass M, assume that the density decreases from the center to the surface as a function of radial distance r, according to p = Po R Where po is constant and R is the radius of the star. 1. Find m(r). 2. Derive the relation between M and R.
Q2 In a star with mass M, assume that the density decreases from the center to the surface as a function of radial distance r, according to p = Po R Where po is constant and R is the radius of the star. 1. Find m(r). 2. Derive the relation between M and R.
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![Q2 In a star with mass M, assume that the density decreases from the center to the
surface as a function of radial distance r, according to
p = P. 1-
R
Where po is constant and R is the radius of the star.
1. Find m(r).
2. Derive the relation between M and R.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcd3034bc-74eb-43d5-94e6-9ed19d5c916e%2F177c9c2f-4778-49b5-ab1d-21c9d0407cc9%2Fso4l6rq_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q2 In a star with mass M, assume that the density decreases from the center to the
surface as a function of radial distance r, according to
p = P. 1-
R
Where po is constant and R is the radius of the star.
1. Find m(r).
2. Derive the relation between M and R.
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