Question
The difference between the compound interest, compounded
annually and simple interest on Rs. βPβ at the rate of 25% p.a. for 2 years, is Rs. 125. If Rs. (P + 2000) is invested at the same rate p.a., then find the compound interest, compounded annually earned after 3 years. MTSolution
Using formula Difference = Sum(R/100)2 Or, 125 = P(25/100)2 Or, 125 = P(625/10000) Or, 0.0625P = 125 Or, P = 2000 Sum that is invested on compound interest = 2000 + 2000 = Rs. 4000 Compound interest = 4000(1 + 25/100)3 β 4000 = 4000 Γ (5/4) Γ (5/4) Γ (5/4) β 4000 = 7812.5 β 4000 = Rs. 3812.5
The income of a person is Rs.15000 and his expenditure is Rs.12000. In the next year his income and expenditure is increased by 8% and 13% respectively....
36895 - 4256 - 2233 = ?Β
35% of 840 + 162Β = ? β 25% Γ 300
135.37 – 50.24 + 629.09 – 199.50 = ? – 214.68 + 42.65
56 Γ 18 + ? Γ 21 β 49 Γ 12 = 63 Γ 26Β
3(2/5) + 6(1/3) + 3(2/5) + 11(2/3) =?
7(1/7)% of 3500 + 6(2/3)Β % of 6000 = ? + 552.5
- Calculate the value of this expression:
(180 - 90 Γ· 6 of 2) Γ· 5 + 3 of 16 Γ· 4 - 12 of 4 Γ· 8 7(1/5) β 3(1/4) + 8(3/4) = ?
(350/?) = 23 + 33