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A girl’s bicycle is reduced to $198 after a discount of 20%. To determine the originalprice, Jane thinks that she needs to calculate 20% of $198 and add the result to$198. Tim thinks that Jane has it wrong and that the calculation is more complex.Which person do you think is correct? Show working to support your answer

Question

A girl’s bicycle is reduced to 198afteradiscountof20198 after a discount of 20%. To determine the originalprice, Jane thinks that she needs to calculate 20% of 198 and add the result to$198. Tim thinks that Jane has it wrong and that the calculation is more complex.Which person do you think is correct? Show working to support your answer

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Solution

Tim is correct. Here's why:

The original price of the bicycle is not known, but we do know that it was reduced by 20% to become 198.Thismeansthat198. This means that 198 is 80% of the original price, not 100%.

Let's denote the original price as X.

According to the problem, 80% of X is $198. We can express this as a mathematical equation:

0.80X = $198

To solve for X (the original price), we need to divide both sides of the equation by 0.80:

X = $198 / 0.80

X = $247.5

So, the original price of the bicycle was 247.5.Janesmethodofadding20247.5. Jane's method of adding 20% of 198 to $198 would have given an incorrect answer.

This problem has been solved

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