t';$ and that of the second body by ${x_2}\\left( t \\right)$ after the same time interval. Which of the following graphs correctly describes $\\left( {{x_1} - {x_2}} \\right)$ as a function of time
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A body is at rest at $x=0.$ At $t=0,$ it starts moving in the positive $x$-direction with a constant acceleration. At the same instant another body passes through $x=0$ moving in the positive $x$ direction with a constant speed. The position of the first body is given by ${x_1}\left( t \right)$ after time $'t';$ and that of the second body by ${x_2}\left( t \right)$ after the same time interval. Which of the following graphs correctly describes $\left( {{x_1} - {x_2}} \right)$ as a function of time $'t'$ ?

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A body is at rest at $x=0.$ At $t=0,$ it starts moving in the positive $x$-direction with a constant acceleration. At the same instant another body passes through $x=0$ moving in the positive $x$ direction with a constant speed. The position of the first body is given by ${x_1}\left( t \right)$ after time $'t';$ and that of the second body by ${x_2}\left( t \right)$ after the same time interval. Which of the following graphs correctly describes $\left( {{x_1} - {x_2}} \right)$ as a function of time $'t'$ ?

Solution

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Go to DASH