Good problem on motion in one dimension

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The discussion revolves around a motion problem involving two men walking towards the ends of a bridge. The first man starts walking from point P, and after a time interval of t seconds, the second man begins his walk from the same point. They reach the nearer end of the bridge, which is L meters long, with a time difference of T seconds between them. The solution requires deriving the ratio of their speeds using algebraic expressions based on their motion without calculus, emphasizing the importance of position vs. time graphs and the equations of a line.

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This discussion is beneficial for physics students, educators, and anyone interested in solving motion problems without calculus, particularly those focusing on algebraic approaches to kinematics.

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PLEASE SOLVE THIS WITHOUT USING THE CALCULUS

a man starts walking from a point P. after t seconds another man starts from the same point. they reach the nearer end af a bridge such that the time interval between them is T seconds. the length of the bridge is L meters.
they reach the other end of the bridge simultaneously. assuming that their path is a straight line, they are not accelerating and they walk in the same direction, find the ratio of their speeds.
 
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Suggestion: first, draw a position vs time graph of their motion... and label key features using your data. Use this and some knowledge of "the equations of a line" to write down an algebraic expression for the ratio you seek.
 

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