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The concepts of discount, rate of discount, rate of interest, and the equation of value in the context of money and interest. It includes sample problems and solutions using cash flow diagrams to find future worth and present value. Students will learn how to calculate the final payment of an installment loan and determine equal payments to replace future obligations.
Typology: Exercises
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CHAPTER 1
(Cont.)
A man borrowed P 20 , 000 from a bank and agreed to
repay the loan at the end of 6 months. The bank
discounted the loan and gave him P 19 , 200 in cash.
a. What was the rate of discount?
b. What was the rate of interest?
d
Solution:
a. What was the rate of discount?
b. What was the rate of interest?
i 19 , 200
Sample Problem 2
A man wants to receive P 10 , 000 immediately and pay it
back in one year. The bank charges a simple discount
of 5 % payable at once. How much must be borrowed?
What is the rate of interest?
d
a. Future Worth, F
b. What was the rate of interest?
i 10 , 000
Solution:
Sample Problem 1
A man buys a house and lot worth P 1. 5 M if paid in cash. On
installment basis, he pays P 500 , 000 downpayment; P 300 , 000 at the
end of one year; P 400 , 000 at the end of two years and a final
payment at the end of 4 years. Find the final payment if interest is
14 %.
0 1 2 3 4 5
1.5 M
500,000 3 00,000^4 00,000 x
Cash Flow Diagram (CFD)
Sample Problem 2
If money is worth 12 % effective, what equal payment x at the end
of 2 years and 4 years will equitably replace the obligations; P 3 , 000
due in 3 years and P 5 , 000 due in 5 years, both with interest at 10 %
compounded semi-annually?
Cash Flow Diagram (CFD)
0 1 2 3 4 5
3,
x x
5,
ie = 12%
j = 10% comp SA