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NotSoSmart  Dec 1, 2017

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1990 nearly lies in the middle of the years 1972 and 1997. Since it is given that the amount of milk produced can be modeled using a linear model, I would expect the approximate amount of billions of pounds of milk would be the average of the amount produced for those given years.

 

Let m = milk produced (in billions of pounds)

 

\(m\approx\frac{7+8}{2}=\frac{15}{2}=7.5\)

 

Therefore, the third answer choice is correct.

TheXSquaredFactor  Dec 1, 2017
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 #1
avatar+1493 
+1
Best Answer

1990 nearly lies in the middle of the years 1972 and 1997. Since it is given that the amount of milk produced can be modeled using a linear model, I would expect the approximate amount of billions of pounds of milk would be the average of the amount produced for those given years.

 

Let m = milk produced (in billions of pounds)

 

\(m\approx\frac{7+8}{2}=\frac{15}{2}=7.5\)

 

Therefore, the third answer choice is correct.

TheXSquaredFactor  Dec 1, 2017

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