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To find the acceleration and distance traveled by the car, we can use the equations of motion.

Given: Initial velocity (uu) = 0 kph (since the car starts from rest) Final velocity (vv) = 15 kph Time (tt) = 2 seconds

First, let's convert the velocities to meters per second (m/s) since the equations of motion require the use of SI units:

Initial velocity (uu) = 0 kph = 0 m/s Final velocity (vv) = 15 kph = 15 * (1000/3600) m/s ≈ 4.17 m/s Time (tt) = 2 seconds

The first equation of motion relates acceleration (aa), initial velocity (uu), final velocity (vv), and time (tt): v=u+atv = u + at

Substituting the known values: 4.17 m/s = 0 m/s + a * 2 s

Simplifying the equation: 4.17 m/s = 2a

Solving for acceleration (aa): a=4.17 m/s2 sa = frac{4.17 , ext{m/s}}{2 , ext{s}} a≈2.085 m/s2a approx 2.085 , ext{m/s}^2

The acceleration of the car is approximately 2.085 m/s22.085 , ext{m/s}^2.

To find the distance traveled (dd), we can use the second equation of motion: d=ut+12at2d = ut + frac{1}{2}at^2

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