The table shows the amount of money, A(t), in dollars, in a savings account after t years. Number of Years Amount (in dollars) 750.00 1 765.00 780.30 3 795.91 4 811.82 Which function best approximates the amount of money in the account? O A(t) = 1.02(750)* O A(t) = 750 – 1.02t %3D O A(t) = 750 + 1.02t O A(t) = 750(1.02)*

The price in dollars of a house during a period of mild inflation is described by the formula P(t)=96000e^0.05t where t is the number of years after 1990. Answer the following questions: A. The value of the house in the year 2000 will be  ___________ dollars. (Round your answer to the nearest dollar.)   B. In the year 2000 the value will be increasing at a rate of ____________ dollars per year. (Round your answer to the nearest dollar.)   C. How long will it take for a house to double in value? Answer: _____________ years. (Round your answer to two decimal places.)

The amount of money in an investment is modeled by the function A(t)= 700 (1.10198)^t . The variable A represents the investment balance in dollars , and t the number of years . What is the doubling time for the investment ? Round answer to 1 decimal place

A student used f(x) = 5.00(1.012)* to show the balance in a savings will increase over time. What does the 5.00 represent? A. The interest the savings account earned for the first year B. The annual interest rate of the savings O C. The number of years the savings account has earned interest D. The starting balance of the savings

An investment of $5000 with Barnes bank earns a 1.3% APR compounded monthly. a.how much is the investment worth after 1 month? b.define a function f that gives the investment value as a function of the number of years t since it began  c.determine the investments value after 30 years  $ d. Determine the annual growth factor and annual percent change (APY) annual growth factor annual percent change  e.another bank said they will pay the same interest (1.3% APR) but compounded daily what would the value of a $5000 investment with this bank leaving it there for 30 years

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)

As a car ages, its value decreases. The value of a particular car with an original purchase price of $25, 200 is modeled by the following function, where c is the value at time t, in years. c(t) = 25, 200(1 0.22) a. What is the value of the car when it is 3 years old? The value of the car after 3 years is $ b. What is the total depreciation amount after 4 years? After 4 years, the total depreciation amount is $ Get Help: Video eBook

Suppose that $3060 is deposited into an account where the interest is compounded annually. This situation can be modeled by the function. P (t) = 3060(1.083)t where P(t) represent the value (in dollars) of the account at t years after depositing the $3060. In how many years will the money in the account Triple? {your final answer just number without decimal}

3 /5 104% 6. At a college, records show that the average person's grade point average, G(h), is a function of the number of hours he or she studies and does homework per week, h. The grade point average can be estimated by the function G(h)=0.01h +0.2h+1.2, for 0sh58. What is the grade point average of the average student who studies and does homework for 3 hours per week? 6.

Suppose that $3060 is deposited into an account where the nterest is compounded annually. This situation can be modeled by the function. P (t) = 3060 (1.023)t where P(t) represent the value (in dollars) of the account at t years after depositing the $3060. According to this model, what is the earning interest rate in percent? 0 0.23% 2.3 02.3% 0.23%