The value of an automobile decreases each year and is described by the equation V() = 24 000(0.95)', where t is the number of years after the car is purchased. Estimate the rate at which the value of the auto is changing 5 years after it is purchased. -$1250/year -$950/year

The value V (in dollars) of an investment in year t is given by V = 2600(1.0375). Select all of the following which correctly describe the investment (more than one may be correct). OA. An initial investment of $2600 increases by 0.375% per year. OB. An initial investment of $2600 increases by 97.5 dollars every year. OC. An initial investment of $2600 increases by 0.0375% every year. OD. An initial investment of $2600 increases by 3.75% per year. O E. An initial investment of $2600 increases by 1.0375% per year. OF. None of the above

An investment appreciates 2% per year. Originally $5000 is invested. What is an equation for the years since the money is invested as a function of the investment's worth? Ot = log(F/5000)/log(0.02 t = log(F/5000)/log(1.02) Ot = log(F/5000)/log(0.98) t = log(F/5000)/log(-1.02)

The number of fish, P, in a pond after t years is given by 120 1+4e-0.7t P = (a) Find the fish population in the pond at 3 years, and include units with your answer. Please circle your final answer. (b) Find the rate at which the fish population is growing at 3 years, and include units with your answer. Please circle your final answer.