Q no 6
A debt is Rs 5000/ due 5 years hence and another sum of Rs 7500/ due 8 years
hence are to be paid off by a single payment 6 years hence . If rate of interest is
8% per annum effectively, how much is this payment?
How an equation of money in the sum of the values on a given date. of one set of
obligations is the same as the sum of the values , on the same date of another set
of obligations. Justify your explanation with the help of an example.
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Explanation:
Given A debt is Rs 5000/ due 5 years hence and another sum of Rs 7500/ due 8 years hence are to be paid off by a single payment 6 years hence . If rate of interest is 8% per annum effectively, how much is this payment? How an equation of money in the sum of the values on a given date. of one set of obligations is the same as the sum of the values , on the same date of another set of obligations.
- Let m be the amount due in 6 years
- So for 5 years due we have
- so Amount = P(1 + r/100)^n
- = 5000 (1 + 8/100)^6 – 5
- = 5000 (108 / 100)
- = 5000 x 1.08
- = Rs 5400
- Also we have due in 8 years
- Amount = P(1 + r/100)^n
- = 7500 (1 + 8/100)^6 – 8
- = 7500 (108 / 100)^ - 2
- = 7500 (100 / 108)^2
- = 7500 x 0.8573
- = Rs 6430.04
- Therefore sum of one set of obligations is equal to the other set of obligations.
- So m = 5400 + 6430.04
- Or m = Rs 11830.04
- So the payment will be Rs 11830.04
Reference link will be
https://brainly.in/question/21667525
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