Question
βBβ is 14 years older than βAβ, and βAβ is
24 years younger than βCβ. Twelve years from now, the age of βCβ will be 25% more than the age of βAβ. If the average of the present ages of βAβ and βDβ is 85 years, find the ratio of the ages of βBβ to βDβ, 6 years ago.Solution
ATQ,
Let present age of βCβ be βxβ years. Present age of βAβ = x β 24 Present age of βBβ = (x β 24) + 14 = x β 10 Twelve years hence: 1.25 Γ [(x β 24) + 12] = x + 12 β 1.25 Γ (x β 12) = x + 12 β 1.25x β 15 = x + 12 β 0.25x = 27 β x = 108 Present age of βBβ = 108 β 10 = 98 years Present age of βAβ = 108 β 24 = 84 years Average(A, D) = 85 β (A + D)/2 = 85 β D = 170 β 84 = 86 years Required ratio (6 years ago) = (98 β 6) : (86 β 6) = 92 : 80 = 23 : 20
564.932 + 849.029 β 425.08 = 612.095 + ?
999.99 + 99.99 + 99= ?
A sum of βΉ60,000 is invested at a compound interest rate of 'x%' per annum, compounded annually, and grows to βΉ75,264 in 2 ye...
What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)...
³√? × 33.97 + 59.99 × 28.9 – 48.98 × 21.42 = 1085.344
1279.98 Γ· 40.48 Γ 10.12 = ? Γ 2.16
(124.901) Γ (11.93) + 219.95 = ? + 114.891 Γ 13.90
What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)...