NumberExam Tips

Exam Success Strategies

Part of Growth & DecayGCSE Mathematics

This exam tips covers Exam Success Strategies within Growth & Decay for GCSE Mathematics. Revise Growth & Decay in Number for GCSE Mathematics with 12 exam-style questions and 22 flashcards. This topic appears regularly enough that it should still be part of a steady revision cycle. It is section 6 of 8 in this topic. Treat this as a marking guide for what examiners are looking for, not just a fact list.

Topic position

Section 6 of 8

Practice

12 questions

Recall

22 flashcards

Exam Success Strategies

  • Identify growth vs decay first: Look for keywords like "increases", "doubles", "grows" vs "decreases", "halves", "decays"
  • Convert percentages carefully: 5% increase means multiply by 1.05, not 0.05
  • Count time periods correctly: If something doubles every 2 hours over 8 hours, that's 4 periods, not 8
  • Use special formulas for doubling/halving: N₀ × 2ⁿ for doubling, N₀ × (0.5)ⁿ for halving
  • Check reasonableness: Growth should give bigger values, decay should give smaller values
  • Round appropriately: Money to 2 dp, bacteria to whole numbers, percentages to 1 dp
  • Watch units: Time periods must match the rate period (yearly rate needs years, not months)

Keep building this topic

Read this section alongside the surrounding pages in Growth & Decay. That gives you the full topic sequence instead of a single isolated revision point.

Practice Questions for Growth & Decay

A quantity increases by 8% each year. Which multiplier should be used for each year?

  • A. 0.08
  • B. 0.92
  • C. 1.08
  • D. 1.8
1 markfoundation

Explain the difference between simple interest and compound interest.

2 marksstandard

Quick Recall Flashcards

What is the formula for exponential decay?
N = N₀ × (1 - r)ⁿ Where: N = final amount N₀ = initial amount r = decay rate (as decimal) n = number of time periods
What is the formula for half-life decay?
N = N₀ × (0.5)ⁿ Where: N = remaining amount N₀ = initial amount n = number of half-life periods

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