Energy, Work, and Power

Engineering

Explore how engineers calculate work, kinetic and potential energy, and power — and understand why no real machine ever achieves 100% efficiency.

35 XP
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11
Questions
5–10 min
Time
Q1 Question 1 of 11

A person pushes a crate with a horizontal force of 200 N over a horizontal distance of 5 m. How much work do they do on the crate?

Q2 Question 2 of 11

A 2 kg ball is moving at 6 m/s. What is its kinetic energy?

Q3 Question 3 of 11

A 1 kg book is placed on a shelf 2 m above the floor (g = 10 m/s²). What is its gravitational potential energy relative to the floor?

Q4 Question 4 of 11

A roller-coaster car (mass 500 kg) starts from rest at the top of a 40 m hill. Ignoring friction, what is its speed at the bottom? (g = 10 m/s²)

Q5 Question 5 of 11

Why does the speed of a roller-coaster car at the bottom of a hill in a real park not quite reach the value calculated assuming no friction?

Q6 Question 6 of 11

An electric motor does 6000 J of work in 20 seconds. What is its power output?

Q7 Question 7 of 11

An engine receives 5000 J of fuel energy and delivers 3500 J of useful mechanical work. What is its efficiency?

Q8 Question 8 of 11

Why can no real machine achieve 100% efficiency?

Q9 Question 9 of 11

A crane lifts a 2000 kg steel beam 15 m in 30 seconds (g = 10 m/s²). What power does the crane's motor deliver (assuming 100% efficiency)?

Q10 Question 10 of 11

Car A travels at 20 m/s and car B travels at 40 m/s. Both have the same mass. How do their kinetic energies compare?

Q11 Question 11 of 11

A person carries a 20 kg box horizontally across a room for 10 m at constant height. How much gravitational work do they do on the box?