Question
A graph has average temperature (degrees Fahrenheit) on the x-axis, from 0 to 60, and total coat sales on the y-axis, from 0 to 100. A trend line goes through points (55, 50) and (65, 40). The regression equation is y = negative 0.96 x + 103.
What is the prediction of the number of coats Clothes-4-You will sell when the outside temperature is 20ºF? Round to the nearest whole number.
1. Substitute 20 for x in the equation.
2. Simplify to find the value for y.
At 20°F, about
coats will be sold at Clothes-4-You.
What is the prediction of the number of coats Clothes-4-You will sell when the outside temperature is 20ºF? Round to the nearest whole number.
1. Substitute 20 for x in the equation.
2. Simplify to find the value for y.
At 20°F, about
coats will be sold at Clothes-4-You.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To predict the number of coats sold at Clothes-4-You when the outside temperature is 20°F using the regression equation \( y = -0.96x + 103 \), follow these steps:
1. **Substitute 20 for x in the equation:**
\[
y = -0.96(20) + 103
\]
2. **Calculate:**
\[
y = -19.2 + 103
\]
\[
y = 83.8
\]
Now, rounding to the nearest whole number:
At 20°F, about **84** coats will be sold at Clothes-4-You.
1. **Substitute 20 for x in the equation:**
\[
y = -0.96(20) + 103
\]
2. **Calculate:**
\[
y = -19.2 + 103
\]
\[
y = 83.8
\]
Now, rounding to the nearest whole number:
At 20°F, about **84** coats will be sold at Clothes-4-You.
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