Advertisements
Advertisements
प्रश्न
Find the compound interest on Rs 1000 at the rate of 8% per annum for \[1\frac{1}{2}\] years when interest is compounded half-yearly.
Advertisements
उत्तर
Given:
P = Rs 1, 000
R = 8 % p . a .
n = 1 . 5 years
We know that:
\[A = P \left( 1 + \frac{R}{200} \right)^{2n} \]
\[ = 1, 000 \left( 1 + \frac{8}{200} \right)^3 \]
\[ = 1, 000 \left( 1 . 04 \right)^3 \]
= Rs 1, 124 . 86
Now,
CI = A - P
= Rs 1, 124 . 86 - Rs 1, 000
= Rs 124 . 86
संबंधित प्रश्न
Arif took a loan of Rs 80,000 from a bank. If the rate of interest is 10% per annum, find the difference in amounts he would be paying after `1 1/2` years if the interest is
(1) Compounded annually
(2) Compounded half yearly
Find the amount and the compound interest on Rs 10,000 for `1 1/2` years at 10% per annum, compounded half yearly. Would this interest be more than the interest he would get if it was compounded annually?
Swati took a loan of Rs 16000 against her insurance policy at the rate of \[12\frac{1}{2} %\] per annum. Calculate the total compound interest payable by Swati after 3 years.
Find the compound interest on Rs 8000 for 9 months at 20% per annum compounded quarterly.
Daljit received a sum of Rs. 40000 as a loan from a finance company. If the rate of interest is 7% per annum compounded annually, calculate the compound interest that Daljit pays after 2 years.
Find the amount that David would receive if he invests Rs 8192 for 18 months at \[12\frac{1}{2} \%\] per annum, the interest being compounded half-yearly.
Rekha deposited Rs 16000 in a foreign bank which pays interest at the rate of 20% per annum compounded quarterly, find the interest received by Rekha after one year.
Find the amount of Rs 12500 for 2 years compounded annually, the rate of interest being 15% for the first year and 16% for the second year.
Ishita invested a sum of Rs 12000 at 5% per annum compound interest. She received an amount of Rs 13230 after n years. Find the value of n.
The compound interest on a sum of Rs P for T years at R% per annum compounded annually is given by the formula `P(1 + R/100)`.
