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
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 \(-9.1\%\).