Advertisements
Advertisements
प्रश्न
Find the principal if the interest compounded annually at the rate of 10% for two years is Rs 210.
Advertisements
उत्तर
Let the sum be Rs x.
We know that:
CI = A - P
\[ = P \left( 1 + \frac{R}{100} \right)^n - P\]
\[ = P\left[ \left( 1 + \frac{R}{100} \right)^n - 1 \right]\]
\[210 = x\left[ \left( 1 + \frac{10}{100} \right)^2 - 1 \right]\]
\[210 = x\left[ \left( 1 . 10 \right)^2 - 1 \right]\]
\[x = \frac{210}{0 . 21}\]
\[ = 1, 000\]
Thus, the required sum is Rs 1, 000.
APPEARS IN
संबंधित प्रश्न
Kamala borrowed Rs 26400 from a Bank to buy a scooter at a rate of 15% p.a. compounded yearly. What amount will she pay at the end of 2 years and 4 months to clear the loan?
(Hint: Find A for 2 years with interest is compounded yearly and then find SI on the 2nd year amount for `4/12` years.)
I borrowed Rs 12000 from Jamshed at 6% per annum simple interest for 2 years. Had I borrowed this sum at 6% per annum compound interest, what extra amount would I have to pay?
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.
Rahman lent Rs 16000 to Rasheed at the rate of \[12\frac{1}{2} %\] per annum compound interest. Find the amount payable by Rasheed to Rahman after 3 years.
Find the amount and the compound interest on Rs 8000 for \[1\frac{1}{2}\] years at 10% per annum, compounded half-yearly.
Abha purchased a house from Avas Parishad on credit. If the cost of the house is Rs 64000 and the rate of interest is 5% per annum compounded half-yearly, find the interest paid by Abha after one year and a half.
A sum of money was lent for 2 years at 20% compounded annually. If the interest is payable half-yearly instead of yearly, then the interest is Rs 482 more. Find the sum.
In what time will Rs 4400 become Rs 4576 at 8% per annum interest compounded half-yearly?
Find the rate at which a sum of money will double itself in 3 years, if the interest is compounded annually.
Find the rate at which a sum of money will become four times the original amount in 2 years, if the interest is compounded half-yearly.
