Question
A computer that cost 1099
last year costs 999
this year.
What is the percent of change in price rounded to the nearest tenth?
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To calculate the percent change in price, you can use the following formula:
\[
\text{Percent Change} = \frac{\text{New Price} - \text{Old Price}}{\text{Old Price}} \times 100
\]
In this case:
- Old Price = 1099
- New Price = 999
Substituting in the values:
\[
\text{Percent Change} = \frac{999 - 1099}{1099} \times 100
\]
Calculating the change in price:
\[
999 - 1099 = -100
\]
Now substituting that back into the formula:
\[
\text{Percent Change} = \frac{-100}{1099} \times 100
\]
Calculating the fraction:
\[
\frac{-100}{1099} \approx -0.0909
\]
Now multiply by 100 to get the percentage:
\[
-0.0909 \times 100 \approx -9.09
\]
Rounding to the nearest tenth gives:
\(-9.1\%\)
So, the percent change in price is approximately \(-9.1\%\).
\[
\text{Percent Change} = \frac{\text{New Price} - \text{Old Price}}{\text{Old Price}} \times 100
\]
In this case:
- Old Price = 1099
- New Price = 999
Substituting in the values:
\[
\text{Percent Change} = \frac{999 - 1099}{1099} \times 100
\]
Calculating the change in price:
\[
999 - 1099 = -100
\]
Now substituting that back into the formula:
\[
\text{Percent Change} = \frac{-100}{1099} \times 100
\]
Calculating the fraction:
\[
\frac{-100}{1099} \approx -0.0909
\]
Now multiply by 100 to get the percentage:
\[
-0.0909 \times 100 \approx -9.09
\]
Rounding to the nearest tenth gives:
\(-9.1\%\)
So, the percent change in price is approximately \(-9.1\%\).
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