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What is the present value of a series of 10 deposits of 200 (dollar/yr) made at the end of each year if the first deposit is made in 1968? How much will be accumulated In a fund, earning 8 percentage interest, 10 years after the first deposit of dollar 118 is deposited. Deposits are made at the end of each year for 10 years. At what rate of interest compounded annually will an investment of dollar 10, 000 triple itself in 8 years? What is the equivalent annual payment series of that dollar 10, 000 at that interest rate? How much invested now at 5 percentage would be just enough to provide for four lump sum payments of dollar 6000 at t = 5, 10, 15, and 20? Make this problem in two different ways. Method #1: use only single amount equivalence factors. Method 0.2: use only uniform series equivalence factors. A bank offers depositors daily compounding of interest. It advertizes the nominal interest as being 6.5X. Compute the equivalent annual uniform series of incomes someone could count on for 20 years if deposited 1,000, 000 (dollar). The operating expenses for a road building machine are 4000 (S/year.) for 6 years. The maintenance and repair costs are 500 (dollar/year) in 2, 1000 (dollar/yr) in year 3, 1500 (dollar/yr> in year 4, and so on. What 1 the present value of the machine if its purchase price new is 30, 000 (dollar)? (tau = 5 percentage)