This question asks us to find the height (\(h\)) of an object given its mass (\(m\)), potential energy (\(PE\)), and the acceleration due to gravity (\(g\)).
The formula for potential energy (\(PE\)) is given by:
\( PE = m \times g \times h \)
Where:
\( 600 \text{ J} = (20 \text{ kg}) \times (10 \text{ m/s}^2) \times h \)
\( 600 = 200 \times h \)
To find \(h\), divide both sides by 200:
\( h = \frac{600}{200} \)
\( h = 3 \text{ m} \)
Therefore, the height of the object is 3 meters.
An object of mass m is made to fall freely from a height h. As the object continues to fall, what will happen to its energy?
Calculate the energy possessed by an object of mass 10 kg when it is raised to a height of 5 m from the ground. Given: g = 9.8 m s-2.
In the case of light reflection from a convex mirror, when a parallel beam strikes its surface, how is the reflected light?
Which of the following is an example of gravitational potential energy?
The Energy stored in a system is called as
The potential energy acquired by a balloon when we press it (changing its shape), or by a spring inside a toy car when wound, is possessed by virtue of the object's _________________.