Question
The ratio of the sums invested by βPβ and βQβ in
SIP βAβ and βBβ is 9:6, respectively. If βPβ invested Rs. 5400 more than βQβ, then find the amount received by βQβ after two years if he had invested his sum at 30% p.a. compound interest, compounded annually.Solution
ATQ, Let the sum invested by βPβ and βQβ be Rs. 9x and Rs. 6x, respectively. According to the question, 9x β 6x = 5400 Or, 3x = 5400 Or, x = 1800 Therefore, sum invested by βQβ in scheme βBβ = 6x = Rs. 10800 Amount received by βQβ = 10800(1 + 30/100)Β² = Rs. 18252
32 × 3 (54 – 15) + 186 ÷ 3 ÷ 2 – (21)² = ?
17% of 250 + ? = 108
32 + 26 Γ (484 Γ· 44) + 450 Γ· 9 = ?Β
40 Γ 5 + 27) Γ 9 = ?
What will come in the place of question mark (?) in the given expression?
193...
116*2/3% of 18600 + 666*2/3% of 1290 = 457*1/7% of 1750 + 555*5/9% of 3150 + ?
What will come in the place of question mark (?) in the given expression?
β1296 + (2/3 of 45% of 480) = ?
- Determine the value of βpβ if p = β529 + β1444
120% of 250 + 110 + 135 Γ· 5 = ?