Option A=1575(120mo.)=189000.
Option B=189000(r+1)^n
r=(18/12)/100=0.015=MPR=monthly % rate
n=(10yr)(12)=120=number of compounding
periods.
Option B=189000(1.015)^120=1128000.
Suppose an employee of a company is retiring and has the choice of two benefit options under the company pension plan. Option A consists of a guaranteed payment of $1,575 at the end of each month for 10 years. Alternatively, under option B the employee receives a lump-sum payment equal to the present value of the payments described undeq option A.
(a) find the sum of payments under option A.
(a) find the lump-sum payment under option B if it is determined by using an interest rate of 18% compounded monthly.
2 answers
CORRECTION:
Option B = 1575(1.015)^120 = 9401.68
Option B = 1575(1.015)^120 = 9401.68