Nuclear Chemistry — Drills · Grade 11 Science

Chapter: Redox, Cells & Nuclear Chemistry

What these drills covers

By the end of Nuclear Chemistry you should be able to:

6 questions, multiple choice, numeric and written answer, each with a worked explanation.

Vocabulary used: radioactivity, alpha decay, beta decay, gamma decay, half-life, nuclear fission, nuclear fusion.

Problem 1

Which type of radiation is a helium-4 nucleus (2 protons and 2 neutrons)?
  1. a free neutron
  2. a beta particle
  3. an alpha particle
  4. a gamma ray
Answer and explanation

an alpha particle

An alpha particle is a helium-4 nucleus, ⁴₂He — two protons and two neutrons.

Problem 2

After exactly one half-life, the fraction of a radioactive sample remaining is…
  1. one quarter
  2. none of it
  3. all of it
  4. one half
Answer and explanation

one half

One half-life is, by definition, the time it takes for half of the sample to decay, leaving one half behind.

Problem 3

A 320 g radioactive sample has a half-life of 5 years. How many grams remain after 15 years?
Answer and explanation

40 g

15 ÷ 5 = 3 half-lives, so the sample halves three times: 320 → 160 → 80 → 40 g (or 320 ÷ 2³ = 40 g).

Problem 4

During gamma decay, the mass number and atomic number of the nucleus…
  1. both decrease
  2. both stay the same
  3. both increase
  4. only the mass number changes
Answer and explanation

both stay the same

A gamma ray carries away energy but no mass and no charge, so the mass number and atomic number are both unchanged.

Problem 5

Explain why nuclear fusion releases energy, and give the most important real-world example of it.
Answer and explanation

In fusion, light nuclei are forced together into a heavier nucleus, and a tiny amount of mass is converted directly into energy according to E = mc², releasing an enormous amount of energy. The most important example is the Sun, where hydrogen nuclei fuse into helium, producing the light and heat that reach Earth.

Problem 6

A 96 g radioactive sample decays until only 6 g remains. If its half-life is 8 days, how many days have passed?
Answer and explanation

32 days

Halving from 96 g: 96 → 48 → 24 → 12 → 6 g is 4 half-lives (96 ÷ 2⁴ = 6 g). Four half-lives × 8 days = 32 days.

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