May Bryant

09/16/2023 · Primary School

Avery predicts that the number of horses, \( H \), on her farm \( t \) years from now will be modeled by the function \( H(t)=25(2)^{t} \), and that the amount of hay, \( A \), in tons, that she produces on her farm \( t \) years from now will be modeled by the function \( A(t)=150(1.5)^{t} \). Let \( F \) be the predicted yearly supply of hay, in tons available to each horse in Avery's farm \( t \) years from now. Note that the hay produced on Avery's farm is used exclusively to feed her horses. Write a formula for \( F(t) \) in terms of \( H(t) \) and \( A(t) \). \( F(t)=\square \)