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The effective rate of interest equivalent to the nominal rate of 7% converted monthly : (a) 7.26% (b) 7.22% (c) 7.02% (d) 7.20%?
Most Upvoted Answer
The effective rate of interest equivalent to the nominal rate of 7% co...
Solution:

To determine the effective rate of interest equivalent to the nominal rate of 7% converted monthly, we need to use the following formula:

Effective rate of interest = (1 + (nominal rate/m))^m - 1

Where,

m = number of compounding periods per year
nominal rate = stated annual interest rate

In this case, the nominal rate is 7% and the compounding period is monthly, which means that m = 12.

Now, let's plug in the values:

Effective rate of interest = (1 + (7%/12))^12 - 1
= (1 + 0.00583333)^12 - 1
= 1.00583333^12 - 1
= 1.076 - 1
= 0.076 or 7.6%

Therefore, the effective rate of interest equivalent to the nominal rate of 7% converted monthly is 7.6%.

Answer: (None of the options provided are correct. The correct answer is 7.6%)

Note: It is important to note that the options provided in the question are not correct. The closest option to the correct answer is (b) 7.22%, but it is still not correct. Therefore, it is important to always double-check the options provided in the question and calculate the answer independently to avoid any errors.
Community Answer
The effective rate of interest equivalent to the nominal rate of 7% co...
Effective rate = (1+i)^ñ-1. ×100
(1+.07/12)^12-1 ×100
b) 7.22%
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The effective rate of interest equivalent to the nominal rate of 7% converted monthly : (a) 7.26% (b) 7.22% (c) 7.02% (d) 7.20%?
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