Answer:
(A) C = 3.5(T -44)
(B) 126 chirps/minute
Explanation:
A)
The rise in chirps per minute is (105 -0) = 105 over a temperature increase of (74 -44) = 30 °F. Then the slope of the linear relation is ...
slope = rise/run = 105/30 = 3.5
In point-slope form, the equation for the number of chirps could be ...
y -k = m(x -h) . . . . . line with slope m through point (h, k)
C = 3.5(T -44) . . . . line with slope 3.5 through point (T, C) = (44, 0)
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B)
For T=80, the relation predicts a chirp rate of ...
C = 3.5(80 -44) = 3.5(36) = 126
The crickets are predicted to make 126 chirps per minute at 80 °F.