Example: 1
Ram invested ₹1000 in a Bank for 2 years that offers 10% Interest P.A. at simple interest, how much will Ram get in return after 2 years?
Sol: Return Amount = P + SI = 1000 + (1000 x 0.1 x 2)
= 1000 + 200 = ₹1200,
hence Ram will get ₹1200 after 2 years from the bank.
Example: 2
If Ram had invested ₹1000 in a Bank for 2 years that offers 10% Interest P.A. at compound interest, how much will Ram get in return after 2 years?
Sol: Return Amount = P (1+R)T= 1000(1 + 0.1)2 = ₹1210.00
Note: The difference between CI and SI amount in above example is due to the Compounding Power i.e. calculating interest on interest.
Example:
Ashok receives ₹5000.00 per month as a pension, this is an annuity.
Ramesh pays ₹20000.00 per year as Life Insurance premium, this is an annuity.
If the amount paid is variable at intervals, then it is called as uneven cash flow instead of Annuity.
Example: M/S ABC pays an annual dividend of ₹10 indefinitely then what should be the per-share price of M/S ABC to attract the investors assuming no capital growth in share price and rate of return expected is 5%
Solution: PV of all the dividends received is = A/r =10/.1 = ₹100, if M/S ABC will keep share price below ₹100 then the investor will be attracted as it will be profitable considering the fact that the net present value of dividends will be more than the investment, however, if the company quotes share price more than ₹100 then the investors will not get attracted to the scheme.
Rule of 72: This is a simple rule to find out that if the rate of interest is x%, then in how many years the invested amount will double itself. The rule says that the amount invested will get doubled in 72/x years.
For example: if the rate of interest is 12% PA, then the invested amount will double itself in 72/12 i.e. 6 years
628 videos|824 docs|280 tests
|
628 videos|824 docs|280 tests
|
|
Explore Courses for Bank Exams exam
|