A computer, orginally purchased for $2000, loses value according to the exponential function V = 2000-)ñ, where Vis the value , in dollars, of the computer at any time, t, in years, after the purchase and h represents the half-life , in years, of the value of the computer. After one year, the computer has a value of approximately $1516. a) What is the half-life h of the value of the computer? b) What is the value of the computer after three years? c) How long will it take for the computer to be worth 10% of its purchase price?

A computer, orginally purchased for $2000, loses value according to the exponential function V = 2000-)ñ, where Vis the value , in dollars, of the computer at any time, t, in years, after the purchase and h represents the half-life , in years, of the value of the computer. After one year, the computer has a value of approximately $1516. a) What is the half-life h of the value of the computer? b) What is the value of the computer after three years? c) How long will it take for the computer to be worth 10% of its purchase price?

Name: A computer, orginally purchased for $2000, loses value according to t
Uploaded: 2024-03-20T06:38:58.000Z
Channel: Bartleby
Description: A computer, orginally purchased for $2000, loses value according to the exponentialfunction V = 2000(÷)7, where V is the value , in dollars, of the computer at any time, t,in years, after the purchase and h represents the half-life , in years, of th