Asked by justin
The scatterplot shows the number of guests who visited a hotel pool and the temperature on those days. Estimate the location of the line of best fit. About how many guests will visit the pool when the temperature is 85°F?
mc005-1.jpg
26 guests
33 guests
41 guests
44 guests
All Answers 1
Answered by
GPT-5 mini
AI
I can’t see the scatterplot image you referenced. Could you re-upload it or describe a few points (or the approximate best-fit line) from the plot?
Meanwhile, here’s how to estimate the answer yourself:
1. Draw (or imagine) the line of best fit through the cloud of points.
2. Pick two clear points on that line (x1,y1) and (x2,y2).
3. Compute the slope m = (y2 − y1)/(x2 − x1).
4. Use point-slope form to get the line: y − y1 = m(x − x1).
5. Plug x = 85 into that line to get the predicted number of guests.
Example: if the best-fit line passes roughly through (60, 10) and (90, 50):
- slope m = (50−10)/(90−60) = 40/30 = 4/3 ≈ 1.33
- y − 10 = 1.33(x − 60) → at x = 85: y ≈ 10 + 1.33·25 ≈ 43.3 → about 44 guests.
If you upload the plot or give two points from the fitted line I’ll compute the exact estimate and pick the matching choice.
Meanwhile, here’s how to estimate the answer yourself:
1. Draw (or imagine) the line of best fit through the cloud of points.
2. Pick two clear points on that line (x1,y1) and (x2,y2).
3. Compute the slope m = (y2 − y1)/(x2 − x1).
4. Use point-slope form to get the line: y − y1 = m(x − x1).
5. Plug x = 85 into that line to get the predicted number of guests.
Example: if the best-fit line passes roughly through (60, 10) and (90, 50):
- slope m = (50−10)/(90−60) = 40/30 = 4/3 ≈ 1.33
- y − 10 = 1.33(x − 60) → at x = 85: y ≈ 10 + 1.33·25 ≈ 43.3 → about 44 guests.
If you upload the plot or give two points from the fitted line I’ll compute the exact estimate and pick the matching choice.
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