The girl in the picture is at the highest point in swinging and starts to come down. Which statement best describes the changes in energy as she Beto descend?

As the girl descends, her potential energy decreases and her kinetic energy increases.

To understand the changes in energy as the girl in the picture descends from the highest point while swinging, we need to consider the concept of mechanical energy. Mechanical energy is the sum of potential energy and kinetic energy.

1. Potential Energy: When the girl is at the highest point of her swing, she has the maximum potential energy. Potential energy is the energy stored in an object due to its position or height above the ground. As she starts to descend, her potential energy decreases because she is getting closer to the ground.

2. Kinetic Energy: As the girl descends, her potential energy is converted into kinetic energy. Kinetic energy is the energy of motion. As she swings downward, her speed increases, and therefore her kinetic energy increases. This increase in kinetic energy is due to the conversion of the potential energy she had at the highest point.

So, the statement that best describes the changes in energy as she descends would be: "Her potential energy decreases while her kinetic energy increases."

As the girl in the picture starts to come down from the highest point while swinging, the changes in her energy can be described as follows:

1. Kinetic energy: Her kinetic energy increases as she starts descending. This is because as she swings downward, her speed increases, resulting in an increase in her kinetic energy.

2. Gravitational potential energy: Her gravitational potential energy decreases as she descends. As she swings down, she moves closer to the ground, thus reducing her distance from the Earth's surface. This decrease in height results in a decrease in her gravitational potential energy.

3. Total mechanical energy: The total mechanical energy of the girl remains constant throughout her descent. According to the law of conservation of mechanical energy, the sum of kinetic energy and gravitational potential energy remains constant, assuming no external forces or energy losses are involved. Therefore, as her gravitational potential energy decreases, her kinetic energy increases by the same amount, ensuring that the total mechanical energy remains constant.