A Computer Purchased For $1,050 Loses 19% Of Its Value Every Year. The Computer's Value Can Be Modeled By The Function v(t)=a⋅btv(t)=a⋅bt, Where vv is The Dollar Value And tt the Number Of Years Since Purchase. (A) In The Exponential Model A=____________ And B=______________ (B) In How Many Years Will The Computer Be Worth Half Its Original Value? Round Answer To 1 Decimal Place. The Answer Is__________

A computer purchased for $1,050 loses 19% of its value every year. The computer’s value can be modeled by the function v(t)=a⋅btv(t)=a⋅bt, where vv is the dollar value and tt the number of years since purchase. (A) In the exponential model a= and b= (B) In how many years will the computer be worth half its original value? Round answer to 1 decimal place. The answer is_ years

- October 10, 2022 - Edwin Tunner

A computer purchased for $1,050 loses 19% of its value every year.

The computer’s value can be modeled by the function v(t)=a⋅btv(t)=a⋅bt, where vv is the dollar value and tt the number of years since purchase.

(A) In the exponential model a=____________ and b=______________

(B) In how many years will the computer be worth half its original value? Round answer to 1 decimal place.

The answer is___________ years

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