In a perfectly elastic collision, in addition to momentum always being conserved, the kinetic energy is also conserved. To solve this problem in general is a large and complicated algebra exercise. See the figure below for a definition of the variables in a perfectly elastic collision: masses m₁ and m₂ are moving at initial speeds u₁ and u2 before a collision occurs. After the colllision of m₁ and m2, the masses are moving at final speeds v₁ and ₂. before collision U₁ ▼ m₁ m₂ Part A U₂ m₁ V₁ + after collision For a 2-mass system where m2 = (5/3) m1, u₁ = 4 and u₂ = -6 (a head-on collision), find the final speeds v₁ and 2. m₂ Enter the answers for v₁ and 2 as comma delimited values. For example, if v₁=3 and ₂ = -4, enter the answer as "3,-4" (without quotes)
In a perfectly elastic collision, in addition to momentum always being conserved, the kinetic energy is also conserved. To solve this problem in general is a large and complicated algebra exercise. See the figure below for a definition of the variables in a perfectly elastic collision: masses m₁ and m₂ are moving at initial speeds u₁ and u2 before a collision occurs. After the colllision of m₁ and m2, the masses are moving at final speeds v₁ and ₂. before collision U₁ ▼ m₁ m₂ Part A U₂ m₁ V₁ + after collision For a 2-mass system where m2 = (5/3) m1, u₁ = 4 and u₂ = -6 (a head-on collision), find the final speeds v₁ and 2. m₂ Enter the answers for v₁ and 2 as comma delimited values. For example, if v₁=3 and ₂ = -4, enter the answer as "3,-4" (without quotes)
Classical Dynamics of Particles and Systems
5th Edition
ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Stephen T. Thornton, Jerry B. Marion
Chapter9: Dynamics Of A System Of Particles
Section: Chapter Questions
Problem 9.17P
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