Advertisements
Advertisements
Question
Find the amount and compound interest on Rs.7500 for 1`(1)/(2)` years at 8%, payable semi-annually.
Solution
Here P1 = Rs.7500 and rate of interest for half year (r) = 4%
So, Amount after `(1)/(2)` year
= `"P"(1 + "r"/100)`
= `7500(1 + 4/100)`
= `7500 xx (104)/(100)` = 7800
Thus, P2 = Rs.7800 and r = 4%
Amount after 1 year
= `"P"(1 + "r"/100)`
= `7800(1 + 4/100)`
= `7800 xx (104)/(100)` = 8112
Thus, P3 = Rs.8112 and r = 4%
Amount after 1`(1)/(2)` year
= `"P"(1 + "r"/100)`
= `8112(1 + 4/100)`
= `8112 xx (104)/(100)` = 8436.48
Hence, Amount = Rs.8436.48
Also, C.I.
= A - P
= Rs.8436.48 - Rs.7500
= Rs.936.48.
APPEARS IN
RELATED QUESTIONS
According to a census taken towards the end of the year 2009, the population of a rural town was found to be 64,000. The census authority also found that the population of this particular town had a growth of 5% per annum. In how many years after 2009 did the population of this town reach 74,088 ?
The population of a town decreased by 12% during 1998 and then increased by 8% during 1999. Find the population of the town, at the beginning of 1998, if at the end of 1999 its population was 2,85,120.
A sum of money, invested at compound interest, amounts to Rs. 16,500 in 1 year and to Rs. 19,965 in 3 years. Find the rate per cent and the original sum of money invested.
Find the amount and the compound interest payable annually on:
Rs.16000 for 2 years at 15% and 12% for the successive years.
Find the amount and the compound interest on the following :
Rs.12000 for 1`(1)/(2)` years at 5% per annum compounded annually.
Find the amount and compounded interest on Rs.15000 in 2`(1)/(2)` years at 10% p.a. compounded annually.
Calculate the rate percent when Rs 28000 amount to Rs 30870 in 2 years at compounded annually.
In how many years will Rs 2000 amount to Rs 2662 at 10% p.a. compound interest?
At what rate percent will Rs.12000 yield Rs.13891.50 as compound interest in 3 years?
A sum of Rs.16820 is to be divided between two girls A and B, 27 and 25 years old respectively, in such a way that, if their portions be invested at 5% per annum compound interest payable annually, they will receive equal amounts on reaching 40 years of age. What is the share of each in the original sum of money?