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(See Steps) The average price of a gallon of milk in the U.S. can be approximated by f(t)=0.0745t+2.02, where f(t) represents the price in dollars, t years after

Question: The average price of a gallon of milk in the U.S. can be approximated by $f\left( t \right)=0.0745t+2.02$, where \[f\left( t \right)\] represents the price in dollars, t years after 1990

According to this model, in what year will the average price of milk reach $5 per gallon?

b) Find $f\left( 25 \right)$. What does your result mean in terms of the situation?

c) What is the slope of f ? What does your result mean in terms of the situation?

d) Find the t -intercept. What does your result mean in terms of the situation?

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(See Steps) The average price of a gallon of milk in the U.S. can be approximated by f(t)=0.0745t+2.02, where f(t) represents the price in dollars, t years after

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