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7. The Lagrangian of a particle of mass m moving in one dimension is given by: L= m -bx Where b is a positive constant. The coordinate of the particle x (t) at a time t is given by: A. - t? + C, t+ C2 B. C, t + C2 c. C, Cos () + C, Sin () D. C, Cosh () + Sinh ()

7. The Lagrangian of a particle of mass m moving in one dimension is given by: L= m -bx Where b is a positive constant. The coordinate of the particle x (t) at a time t is given by: A. - t? + C, t+ C2 B. C, t + C2 c. C, Cos () + C, Sin () D. C, Cosh () + Sinh ()

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7. The Lagrangian of a particle of mass m moving in one dimension is given by: L= m -bx Where b is a positive constant. The coordinate of the particle x (t) at a time t is given by: A. - t° + C, t + C2 в. С, t + C, c. C, Cos () + C2 Sin () D. C, Cosh () + Sinh () For your solution in question seven, show how you got it. All steps justified must be clearly shown and
Transcribed Image Text:7. The Lagrangian of a particle of mass m moving in one dimension is given by: L= m -bx Where b is a positive constant. The coordinate of the particle x (t) at a time t is given by: A. - t° + C, t + C2 в. С, t + C, c. C, Cos () + C2 Sin () D. C, Cosh () + Sinh () For your solution in question seven, show how you got it. All steps justified must be clearly shown and
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