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Two starts each of one solar mass (=2xx1...

Two starts each of one solar mass `(=2xx10^(30)kg)` are approaching each other for a head on collision. When they are a distance `10^(9)`km. their speeds are negligible. What is the speed with which they collide? The radius of each star is `10^(4)`km. Assume the stars to remain undistorted until they collide. (Use the known value of G).

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To solve the problem of two stars colliding, we will use the principle of conservation of energy. Here’s a step-by-step breakdown of the solution: ### Step 1: Understand the Initial Conditions - Each star has a mass \( M = 2 \times 10^{30} \) kg (solar mass). - The initial distance between the centers of the two stars is \( R = 10^9 \) km, which we convert to meters: \[ R = 10^9 \text{ km} = 10^{12} \text{ m} \] ...
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