The world record for the pole vault is 6.15 m. If the pole vaulter’s gravitational potential energy is 4942 J, what is his mass?
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Answers
Answered by
4
Answer:
m=82kg
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Answered by
9
Answer:
Gravitational potential energy is given by
Gravitational potential energy is given by U
Gravitational potential energy is given by U=
Gravitational potential energy is given by U=m
Gravitational potential energy is given by U=mg
Gravitational potential energy is given by U=mgh
Gravitational potential energy is given by U=mgh , where
Gravitational potential energy is given by U=mgh , where m
Gravitational potential energy is given by U=mgh , where m is the mass of the object,
Gravitational potential energy is given by U=mgh , where m is the mass of the object, h
Gravitational potential energy is given by U=mgh , where m is the mass of the object, h is the height of the object above the ground (Earth's surface), and
Gravitational potential energy is given by U=mgh , where m is the mass of the object, h is the height of the object above the ground (Earth's surface), and g
Gravitational potential energy is given by U=mgh , where m is the mass of the object, h is the height of the object above the ground (Earth's surface), and g is the gravitational acceleration constant,
Gravitational potential energy is given by U=mgh , where m is the mass of the object, h is the height of the object above the ground (Earth's surface), and g is the gravitational acceleration constant, 9.8
ms2.
For h
=
=6.15
m and u
=
=4942J
, we can rearrange to solve for
m:
m
m=
Ugh
m
m=
m=4942J
9.8
ms2.
6.15m
m
m≈
m≈82kg
Explanation:
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