1. Consider the following cash flow payments An income of $2000 at the end of year 2, an income of $5000 at the end of year 4, an expense of $3000 at the end of year 8, and a final income of $4000 at the end of year 10. • Draw the cash flow diagram for the cash flow payments. • Write an expression: what is the present equivalent value of these payments over the 10-year period assuming an interest rate of 10% per year. Just write down the expression like "e.g. P = 1,000 (P/F, 4%, 10) + 2,500 (P/A, 4%, 5) -4,000". You don't need to calculate the final numerical answer. (Hint: you can write out the present equivalent value for each cash flow, and then sum them up.)

Assume the appropriate discount rate for the following cash flows is 10.3 percent. Year Cash Flow 1 $2,150 2,050 234 1,750 1,550 What is the present value of the cash flows? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) Present value

Present value For the case shown in the following table, calculate the present value of the cash flow, discounting at the rate given and assuming that the cash flow is received at the end of the period noted. (Click on the icon here in order to copy the contents of the data table below into a spreadsheet.) The present value is $. (Round to the nearest cent.) Single cash flow $91,000 Discount rate 15% C End of period (years) 25

Using the future values tables, solve the following: What is the future value on December 31, Year 11, of 20 cash flows of $15,000 with the first cash payment made on December 31, Year 1, and the annual interest rate of 10% being compounded semiannually?