The price of an item increases due to inflation. Let $p(t)=12.50(1.024)^{t}$ give the price of the item as a function of time in years, with $t=0$ in 2004 . Estimate $p^{-1}(75)$ to 2 decimal places.

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The Answer of The price of an item increases due to inflation. Let $p(t)=12.50(1.024)^{t}$ give the price of the item as a function of time in years, with $t=0$ in 2004 . Estimate $p^{-1}(75)$ to 2 decimal places.

The Price of an Item Increases Due to Inflation p(t)=12.50(1.024)tp(t)=12.50(1.024)^{t}p(t)=12.50(1.024)t Give the Price of the Item as a Function of p(t)=12.50(1.024)^{t}

The Price of an Item Increases Due to Inflation $p(t)=12.50(1.024)^{t}$ Give the Price of the Item as a Function of p(t)=12.50(1.024)^{t}