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Show that the equation of motion for a system of two bodies of finite masses and e in positions x, and x, respectively, which are connected by a spring of elastic constant and normal length, can be written as + kx = 0 (x1 – 22) – 1 and u = where x = is the reduced mass of the system. Also show that, - (mi+m2. (If you can draw for a good understanding too) necessarily,w

Show that the equation of motion for a system of two bodies of finite masses and e in positions x, and x, respectively, which are connected by a spring of elastic constant and normal length, can be written as + kx = 0 (x1 – 22) – 1 and u = where x = is the reduced mass of the system. Also show that, - (mi+m2. (If you can draw for a good understanding too) necessarily,w

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Show that the equation of motion for a system of two bodies of finite masses and e in positions x, and x, respectively, which are connected by a spring of elastic constant and normal length, can be written as +r = kx = 0 dt where x = (x1 – x2) – 1 and µ = is the reduced mass of the system. Also show that, (m1 +m2) necessarily,w (If you can draw for a good understanding too)
Transcribed Image Text:Show that the equation of motion for a system of two bodies of finite masses and e in positions x, and x, respectively, which are connected by a spring of elastic constant and normal length, can be written as +r = kx = 0 dt where x = (x1 – x2) – 1 and µ = is the reduced mass of the system. Also show that, (m1 +m2) necessarily,w (If you can draw for a good understanding too)
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