A certain sum of money amount to₹4913 at 6*1/4 per annum compounded annually in 3 years. find the sum .
Answers
The sum will be Rs. 4096, which amounts to Rs. 4913, if it compounded annually at 6*1/4 per annum in 3 years.
Step-by-step explanation:
Let the sum of money be denoted as "P".
Amount, A = Rs. 4913
The rate of interest, R = % = %
Time period, n = 3 years
The formula for finding the amount in compound interest is given by,
A = P * [1 + ]ⁿ
Therefore, by substituting the given values in the above formula, we get
4913 = P * [1 + ] ³
⇒ 4913 = P * [1 + ]³
⇒ 4913 = P * []³
⇒ P =
⇒ P = Rs. 4096
Thus, the sum is Rs. 4096.
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Equal sums of money were invested in scheme A and scheme B for two years. Scheme A offers simple interest and scheme B offers compound interest (compounded annually) and the rate of interest (p.c.p.a) for both the schemes are same. The interest accrued from Scheme A after two years is Rs. 2560/- and from scheme B is Rs. 2688/-. Had the rate of interest (p.c.p.a) of scheme A been 6% more, what would have been the interest accrued from Scheme A after two years?
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Rs. 7000 is divided unequally in two parts and invested in scheme a, which offer 10% p.A. Compound interest which compounded annually and in scheme b, which offer 15% p.A. Simple interest for 2 years and 3 years respectively. If the interest earned from scheme a is 84% of that earned from scheme b. Find the sum invested in scheme
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Answer:
the answer is ₹ 4096
Step-by-step explanation:
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