Kinetic & Potential Energy — Drills · Grade 8 Science
Chapter: Energy & Heat TransferWhat these drills covers
By the end of Kinetic & Potential Energy you should be able to:
- I can calculate kinetic energy using KE = ½mv².
- I can calculate gravitational potential energy using PE = mgh.
8 questions, multiple choice, numeric and written answer, each with a worked explanation.
Vocabulary used: energy, kinetic energy, potential energy, joule (J), model, evidence, system boundary, assumption.
Problem 1
- position
- motion
- temperature
- charge
Answer and explanation
motion
Kinetic energy depends on mass and speed.
Problem 2
- kinetic energy
- gravitational potential energy
- thermal energy
- mass
Answer and explanation
gravitational potential energy
Raising an object stores energy by virtue of its position in the gravitational field.
Problem 3
Answer and explanation
4
Kinetic energy depends on the square of the speed, so doubling the speed gives 2² = 4 times the energy.
Problem 4
Answer and explanation
98 J
GPE = mgh = 2 × 9.8 × 5 = 98 J.
Problem 5
Answer and explanation
117.6 J
4 × 9.8 × 3 = 117.6 J.
Problem 6
- maximum kinetic energy
- maximum gravitational potential energy
- no energy
- maximum mass
Answer and explanation
maximum gravitational potential energy
It is highest and slowest there, so potential energy is greatest and kinetic least.
Problem 7
Answer and explanation
Kinetic energy depends on mass to the first power and on speed squared. Doubling mass multiplies the energy by two, while doubling speed multiplies it by two twice over, giving four times. This is why a small increase in speed matters so much more than the same proportional increase in mass — and why stopping distances grow sharply with speed.
Response criteria
- State a scientifically accurate conclusion.
- Show the data, mechanism, or calculation that supports it.
- Include units, conditions, or limits where relevant.
Problem 8
Answer and explanation
At the highest point the swing is momentarily still, so its energy is almost entirely gravitational potential. As it falls, that store converts to kinetic energy, which is greatest at the lowest point where the swing moves fastest. Rising on the other side reverses the conversion. Each swing is slightly lower than the last because some energy transfers to the surroundings through air resistance and friction at the pivot.
Response criteria
- State a scientifically accurate conclusion.
- Show the data, mechanism, or calculation that supports it.
- Include units, conditions, or limits where relevant.