Lesson S4.3.1

S4.3.1 Selecting an appropriate probability distribution Quiz: Pearson Edexcel Maths, Unit 14

20 questions

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Lesson S4.3.1, Selecting an appropriate probability distribution: 20 multiple choice questions for the Pearson Edexcel Maths (9MA0), Unit 14: Statistical distributions, written with Revision Ninja.

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The 20 questions

  1. Which discrete distribution models independent trials with a constant probability of success?

    • Poisson
    • Geometric
    • Binomial
    • Normal
  2. What distribution is typically used to model the number of random events occurring in a fixed interval?

    • Normal
    • Poisson
    • Exponential
    • Binomial
  3. Which continuous distribution is symmetric and bell-shaped?

    • Exponential
    • Normal
    • Poisson
    • Uniform
  4. Which distribution describes the waiting time between independent Poisson events?

    • Geometric
    • Exponential
    • Binomial
    • Normal
  5. What discrete distribution models the number of trials up to and including the first success?

    • Geometric
    • Binomial
    • Poisson
    • Uniform
  6. Which distribution has a mean that is always equal to its variance?

    • Binomial
    • Poisson
    • Normal
    • Geometric
  7. Which distribution has a variance that is always strictly less than its mean?

    • Exponential
    • Binomial
    • Normal
    • Poisson
  8. What continuous distribution has a constant probability density across a bounded interval?

    • Continuous uniform
    • Exponential
    • Poisson
    • Normal
  9. Model the number of defective items in a random sample of 50 from a large factory output.

    • Geometric
    • Exponential
    • Poisson
    • Binomial
  10. Model the number of emails received per hour at a server.

    • Binomial
    • Poisson
    • Geometric
    • Normal
  11. Model the exact height of adult males in the UK population.

    • Poisson
    • Exponential
    • Binomial
    • Normal
  12. Model the time until a lightbulb fails, given a constant hazard rate.

    • Geometric
    • Binomial
    • Poisson
    • Exponential
  13. Model the number of coin tosses needed to get the first head.

    • Binomial
    • Poisson
    • Geometric
    • Uniform
  14. Model the score rolled on a fair six-sided die.

    • Binomial
    • Poisson
    • Geometric
    • Discrete uniform
  15. What distribution can approximate a binomial distribution when n is large and p is small?

    • Exponential
    • Geometric
    • Poisson
    • Normal
  16. What distribution can approximate a binomial distribution when n is very large and p is close to 0.5?

    • Exponential
    • Geometric
    • Normal
    • Poisson
  17. Which distribution lacks memory, meaning future probability is independent of past duration?

    • Geometric
    • Poisson
    • Exponential
    • Binomial
  18. Model the number of cars passing a fixed point on a motorway in a 10-minute window.

    • Normal
    • Binomial
    • Poisson
    • Exponential
  19. Model the exact weight of bags of flour labelled as 1 kg with small random variations.

    • Exponential
    • Poisson
    • Normal
    • Binomial
  20. Model the number of successes in 20 trials where the success probability changes after each trial.

    • Poisson
    • Binomial
    • Geometric
    • None

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