| Nominal rate = 5% | |
| Effective annual rate = ((1 + i/n)^n) - 1) | |
| Where, | |
| I = nominal rate | |
| n = number of compounding per year | |
| Effective annual rate =((1+5%/12)^12)-1 | |
| Effective annual rate = 5.1162% | |
| Effective rate for 3 years = ((1+5.1162%)^3)-1 | |
| Effective rate for 3 years = 16.1473% | |
| Using the effective rate formula nominal rate 5% and monthly compounding the 3 year annual effective rate is 16.1473% | |
| If the compounding happen annually then the Effective rate for 3 years would be 15.7625% as per EAR formula | |
| workings : | |
| Effective rate for 3 years = ((1+5.0%/1)^3)-1 | |
| Effective rate for 3 years = 15.7625% |
Nominal rate=5% compounded monthly. Number of periods=3 years Effective rate for 3 years = 15.7625% What...
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please show calculationd
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