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Question
read the text about an object in motion. carly was about to play the first hole on a mini golf course. she placed her golf ball on the mat in front of her and aimed carefully with her golf club. then, carly gently tapped the ball straight toward the hole. the ball rolled slowly along the flat mat before falling to the bottom of the hole. when was the least gravitational potential energy stored between the golf ball and earth? assume that the golf balls mass did not change. when the ball was farthest from the hole when the ball was rolling slowly on the mat when the ball was at the bottom of the hole
Step1: Recall gravitational - potential - energy formula
The gravitational potential energy formula is $U = mgh$, where $m$ is mass, $g$ is the acceleration due to gravity, and $h$ is the height above the reference level.
Step2: Analyze height in different situations
The height $h$ is the vertical distance of the ball from the lowest - point (reference level). When the ball is at the bottom of the hole, $h$ is the smallest. Since $m$ and $g$ are constant (mass of the ball does not change and $g$ is the acceleration due to gravity near the Earth's surface), when $h$ is the smallest, the gravitational potential energy $U$ is the smallest.
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when the ball was at the bottom of the hole