Answers:
Final velocity = 29 m/s
Distance traveled = 73.5 meters
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Work Shown:
The given data is

This leads to

The final velocity is 29 m/s.
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We can use that final velocity to find the distance traveled.

The distance traveled is 73.5 meters.
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An alternative way to calculate the distance is to do this

Or you could do this

For more information, check out the Kinematics equations.