Physics, asked by mehekrshah, 17 days ago

The mass of a flower pot placed at a height of 75 m is 2.5 kg and gravitational force applied of the pot is 9.8 m/s. Calculate the amount of potential energy possessed by it.​

Answers

Answered by nilesh102
1

Given data : The mass of a flower pot placed at a height of 75 m is 2.5 kg and gravitational force applied of the pot is 9.8 m/s².

To find : Calculate the amount of potential energy possessed by it.

Solution : A/C to given data;

  • Mass of the flower pot, m = 2.5 kg
  • Acceleration due to gravity/ gravitational force, g = 9.8 m/s²
  • Height of the flower pot, h = 75 m

Now, we use formula of potential energy;

➜ P.E = m * g * h

➜ P.E = 2.5 * 9.8 * 75

➜ P.E = 24.5 * 75

➜ P.E = 1837.5 joule

Answer : Hence, the amount of energy possessed by flower pot is 1837.5 joule.

More info :

  • Potential energy/gravitational potential energy of a body is denote by PE or U
  • PE = mgh
  • PE is the potential energy of the object in Joules.
  • m is the mass of the object in kg
  • g is the acceleration due to gravity in m/s²
  • h is the height of the object with respect to the reference point in m.

Definition of potential energy : Potential energy is defined as the energy stored in an object.

There are many types of potential energies :

  • Gravitational potential energy
  • Elastic Potential energy,
  • Electric Potential Energy etc.

Gravitational potential : The energy possessed by an object by virtue of its position relative to others.

Elastic potential energy : The energy possessed by virtue of stresses within its body.

Electric potential : the energy possessed by an object by virtue of the total charge stored within.

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Answered by vikkiain
2

1837.5 \: J

Explanation:

Given, \:  \: m = 2.5 \: kg,  \:  \:g = 9.8 \: m {s}^{ - 2}  \\  and \:  \:  \: h = 75 \: m \\ we \:  \: know \:  \:  \boxed{potential \:  \: energy = mgh} \\ Now, \:  \:  \: putting \:  \: values \\ the \:  \:  amount  \:  \: of  \:  \: potential \:  \:  energy \\  = 2.5 \: kg \times 9.8 \: m {s}^{ - 2} \times 75 \: m \\  = \boxed{ 1837.5 \: J}

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