NumberIntroduction

The Pandemic That Taught Us Exponentials

Part of Growth & DecayGCSE Mathematics

This introduction covers The Pandemic That Taught Us Exponentials 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 1 of 8 in this topic. Use this introduction to connect the idea to the wider topic before moving on to questions and flashcards.

Topic position

Section 1 of 8

Practice

12 questions

Recall

22 flashcards

The Pandemic That Taught Us Exponentials

In March 2020, a single person infected with COVID-19 in a small town became 2 people the next week, then 4, then 8, then 16. By week 10, if left unchecked, that single case would have become over 1000 infected people - this is the terrifying power of exponential growth. But nature also shows us the beauty of exponentials: bacteria doubling every 20 minutes to help break down waste, radioactive carbon-14 atoms decaying at a predictable rate that lets archaeologists date ancient artifacts, and compound interest in your bank account growing your savings faster than you might expect. From the spread of viral videos on social media to the cooling of your morning coffee, exponential growth and decay are the mathematical heartbeat of change in our world.

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 half-life decay?
N = N₀ × (0.5)ⁿ Where: N = remaining amount N₀ = initial amount n = number of half-life periods
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

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