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To find the original value, we need to set up the equation based on the given information:

We know that:
- 24% of a value is £84.
- Let the original value be \( x \).

We can write this as:

\[
0.24 \times x = 84
\]

Now, solve for \( x \):

\[
x = \frac{84}{0.24} = 350
\]

So, the original value is **£350**.

Would you like any additional details or clarifications?

Here are 5 related questions to expand on this topic:
1. How would the calculation change if the percentage was 30% instead of 24%?
2. Can you explain how to reverse percentages in other types of problems?
3. What is the formula for finding the percentage of a given number?
4. How can we check if the original value we found is correct?
5. What if the percentage and the result were in different currencies?

**Tip:** When reversing percentages to find the original value, always divide the given amount by the decimal form of the percentage.

24% of a value is £84. Work out the original value.

Learn how to find the original value when 24% of a value is given as £84. This math problem involves basic percentage and algebra concepts, showing how to reverse percentages to find the original number.

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