Use the appropriate compound interest formula to find the amount that will be in each account, given the stated conditions. \( \$ 27,500 \) invested at \( 3.85 \% \) annual interest for 4 years compounded (a) daily ( \( \mathrm{n}=365 \) ); (b) continuously (a) The amount that \( \$ 27,500 \) invested at \( 3.85 \% \) annual interest for 4 years compounded daily ( \( n=365 \) ) is \( \$ \square \) (Round to the nearest cent as needed.) (b) The amount that \( \$ 27,500 \) invested at \( 3.85 \% \) annual interest for 4 years compounded continuously is \( \$ \square \) (Round to the nearest cent as needed.)

Find the effective yield of an investment that earns \( 5.25 \% \) compounded quarterly. round to the nearest hundredth of a percent

Suppose you have \( \$ 3000 \) deposited at \( 4.35 \% \) compounded weekly. About how long will it take your balance to increase to \( \$ 4200 \) ? years Round your answer to the nearest tenth of a year

How much money must you invest now at \( 4.6 \% \) interest compounded continuously in order to have \( \$ 10,000 \) at the end of 6 years?

Find the time required for an investment of 3,000 dollars to grow to 12,000 dollars at an interest rate of \( 7 \% \) per year, compounded monthly. Give your answer accurate to 2 decimal places. \( \square \) years.

Michelle invests in a savings account that pays \( 8 \% \) interest compounded monthly. What is the APY for this account? \( \square \) Round to the nearest \( 0.00 \% \)