Advertisements
Advertisements
प्रश्न
Manoj borrowed Rs 25,000 from Sohan at 8.4 % p.a. compound interest. After 2 years Manoj cleared Rs 17,500 and a motorcycle. Find the cost of the motorcycle.
उत्तर
Here, P =Rs 25,000; r = 8.4 °/o p.a.; t = 2 years
∴ A = `"P"(1 + "r"/100)^"n"`
= Rs `25000 (1 + 8.4/100)^2`
= Rs `25000 (1 + 84/(100 xx 10))^2`
= Rs `25000 (271/250)^2`
= Rs `25000 xx 271/250 xx 271/250`
∴ A= Rs29,376.40
Hence, amount due after 2 years =Rs 29,376.40
Amount paid after 2 years = Rs 17 ,500
Balance amount= Amount due after 2 years - amount paid after 2 years =cost of the motorcycle
= Rs (29,376.40 - 17,500)
Cost of the motorcycle= Rs 11,876.40
APPEARS IN
संबंधित प्रश्न
The cost of a scooter depreciated by Rs 5100 during the second year and by Rs 4,335 during the third year. Calculate
The cost of a machine depreciated by Rs 2592 during the third year and by Rs 2332.80 during the fourth year. Calculate :
The rate of depreciation.
The simple interest on an amount for 2 years at 8% is Rs 320. Calculate the compound interest on the same amount at the same rate for 1 year if the interest is compounded half-yearly.
Calculate the amount and cornpound interest for the following, when cornpounded annually:
Rs 8,000 for `1 1/2` years at 12 % p.a.
Calculate the amount and the compound interest for the following:
Rs 12,500 for 3 years if the rates for the successive years are 8%, 9% and 10% respectively.
Calculate the rate per cent at which Rs 12,250 will yield Rs 3,116.40 as compound interest in 2 years.
Calculate the rate percent at which Rs 15,000 will yield Rs 8,413.44 as compound interest in 3 years.
A sum of money placed at compound interest compounded annually amounts to Rs 47,610 in 2 years and to Rs 54,751.50 in 3 years. Calculate the rate of interest and the sum.
A sum of money placed at compound interest compounded annually amounts to Rs 26,460 in 2 years and to Rs 29,172.15 in 4 years. Calculate the rate of interest and the sum.
The population of a city is 1,25,000. If the annual birth rate and death rate are 5.5% and 3.5% respectively. Calculate the population of the city after 3 years.