Q1) Suppose you invest $78,850.00 today in an account that earns 11.49% interest annually. How much money will be in your account 9.0 years from today? (1.5 points) 02) What is the value today of single payment of $129,586.00, 4.0 years from today if the value is discounted at a rate of 9.65% ? (1.5 points) Q3) How many years would it take an investment of $531.00 to grow to $26,370.00 at an annual rate of return of 5.44% ? (1.5 points) 04) How much money would you need to deposit today at 8.69% annual interest compounded monthly to have $24,855.00 in the account after 2.0 years? (1.5 points) (5) If you deposit $402.00 into an account paying 6.32% annual interest compounded quarterly, how many years until there is $67,650.00 in the account? (1.5 points) 06) If you deposit $25,487.00 at 19.16% annual interest compounded quarterly, how much money will be in the account after 9.0 years? (1.5 points) 07) If you deposit $1,239.00 into an account paying 16.06% annual interest compounded monthly, how many years until there is $39,124.00 in the account? (1.5 points) 08) What is the value today of receiving a single payment of $44,445.00 in 29.0 years if your required rate of return on this investment is 6.11% compounded semi-annually? (1.5 points) 29) If you deposit $665.00 at 6.11% annual interest compounded daily, how much money will be in the account after 17.0 years? (Assume that there are 364 days in a year and show your answer to the nearest cent) (1.5 points) Q10) Suppose you deposit $995.00 today, $166.00 in one year, and $483.00 in two years in an account that pays an annual rate of interest of 19.10%. How much money will be in the account after three years? (1.5 points) 011) Prepare the first row of a loan amortization schedule based on the following information. The loan amount is for $16,564.00 with an annual interest rate of 7.40%. The loan will be repaid over 7.0 years with monthly payments. a) Loan payment (1 point) b) Interest portion (1 point) c) Principle portion (1 point) d) Loan balance after first monthly payment (1 point)