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Hi guys. This example was used on the iPhone app. I was confused but it may be a misteak. Can someone solve it with explantion.

A company received $2 million in royalties on the first $10 million in sales and then $8 million in royalties on the next $100 million in sales. By what percent did the ratio of royalties to sales decrease from the first $10 million in sales to the next $100 million in sales?

General formula for percent increase or decrease, (percent change): \(Percent=\frac{Change}{Original}*100\)

Solution: Percent decrease can be calculated by the formula above:
\(Percent=\frac{Change}{Original}*100=\)
\(=\frac{\frac{2}{10}-\frac{8}{100}}{\frac{2}{10}}*100=60%\), so the royalties decreased by 60%.

If there is another solution in app then there must be a typo.


Yep typo. As a side note on the app some times for percent increase they will get a 2.9 and then say the increase is 190% can you explain
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Bunuel
Jinglander
Hi guys. This example was used on the iPhone app. I was confused but it may be a misteak. Can someone solve it with explantion.

A company received $2 million in royalties on the first $10 million in sales and then $8 million in royalties on the next $100 million in sales. By what percent did the ratio of royalties to sales decrease from the first $10 million in sales to the next $100 million in sales?

General formula for percent increase or decrease, (percent change): \(Percent=\frac{Change}{Original}*100\)

Solution: Percent decrease can be calculated by the formula above:
\(Percent=\frac{Change}{Original}*100=\)
\(=\frac{\frac{2}{10}-\frac{8}{100}}{\frac{2}{10}}*100=60%\), so the royalties decreased by 60%.

If there is another solution in app then there must be a typo.


Yep typo. As a side note on the app some times for percent increase they will get a 2.9 and then say the increase is 190% can you explain

This is correct: x is increased by y percent can be expressed as x*(1+y/100). So 190% increase is (1+1.9)=2.9 times increase. This is the same as if we are told that something increased by 100% it would mean that it increased 2 times.
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how can you take x*(1+y/100) and put it in the firm x-y/x
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how can you take x*(1+y/100) and put it in the firm x-y/x

Consider this:
Price of an apple was 1$ and now price is 1.5$. What was the percent increase in price?

\(Percent=\frac{Change}{Original}*100=\frac{1.5-1}{1}*100=50%\), the price increased by 50%, which is the same as to say that the price increased 1.5 times. So 50% increase = increase by (1+50/100)=1.5 times.

Hope it's clear.
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