Advertisements
Advertisements
प्रश्न
Calculate The Amount and the Cornpound Interest for the Following:
Rs 15,000 for 2 years at 6°/o for the first year and 7°/o for tl1e second year.
Advertisements
उत्तर
P = Rs 15000 ;
(i) Interest for the first year
T = 1 year , R = 6% for first year
`= ("Rs" 15000 xx 6 xx 1)/100`
= Rs 900
(ii) Principal for the second year
= Amount After one year
= Rs 15000 + Rs 900
= Rs 15900
(iii) Interest for the second year
T = 1 year , R = 7% for second year
= `("Rs" 15900 xx 7 xx 1)/ 100`
= Rs 1113
Therefore Amount at the end of 2nd year
= Rs 15900 + Rs 1113
= Rs 17013
Amount = Rs 17013
C.I. = A - P
= Rs (17013 - 15000)
C.I. = Rs 2013
संबंधित प्रश्न
At what rate % p.a. will a sum of Rs. 4000 yield Rs. 1324 as compound interest in 3 years?
Aryan borrowed a sum or Rs. 36,000 for `1 1/2` years at 10 % p.a. compound interesL
Find he tol interest paid by him.
Ameesha loaned Rs. 24,000 to a friend for `2 1/2` at 10 % p.a. compound interest.
Calculate the interest earned by Ameesha.
Ameeha loaned Rs. 24,000 to a friend for `2 1/2` at 10 % p.a. compond interest.
Calculate the amount received by her at the end of time period.
Harijyot deposited Rs 27500 in a deposite scheme paying 12 % p.a. compound interest . If the duration of the deposite is 3 years , calculate :
The compound inrerest received by him.
Gayatri invested Rs.25,OOO for 3 years and 6 months in a bank which paid
1O % p.a- compound interest. Calculate the amount to the nearest.Ts-10, that she
received at the end of the period.
Manoj saves Rs 5,000 every year and invests it at 12% p.a. compound interest. Calculate his savings at the end of the third year.
Find the compound interest, correct to the nearest rupee, on Rs. 2,400 for `2 1/2` years at 5 per cent per annum.
A borrowed Rs. 2,500 from B at 12% per annum compound interest. After 2 years, A gave Rs. 2,936 and a watch to B to clear the account. Find the cost of the watch.
A man borrows Rs. 6,000 at 5% C.I. per annum. If he repays Rs. 1,200 at the end of each year, find the amount of the loan outstanding at the beginning of the third year.
