Question
In solution A, the ratio of mixtures P to Q is 5:3,
while in solution B, the ratio of mixtures P to Q is 3:2. If 50% of solution A is added to solution B, the difference between the amounts of P and Q in solution B increases by 30 liters. Given that the total volume of solution A is 80 liters, determine the new ratio of mixture X to Y in solution B.Solution
ATQ,
Mixture P in solution A = 80 *5/8 = 50 Mixture Q in solution A = 80 β 50 = 30 50% of solution transferred => 50 * 1/2 = 25 litres of Mixture P 30 * 1/2 = 15 litres of Mixture Q (3x + 25) β (2x + 15) = 30 x + 10 = 30 x = 20 Required ratio = (3*20) + 25 : (2*20) + 15 = 85 : 55 = 17 : 11
Simplify the following expressions and choose the correct option.
{[(13)Β² β (7)Β²] Γ· 12} Γ 4 = ?
(25)Β² Γ 4 Γ· 5 + (3)Β³ + 48=? + 425
?2 + 114 - 48 Γ· 2 Γ 5 = 163
182 + 10 Γ 12 - ? = 312
2/5 of 3/4 of 7/9 of 7200 = ?
If (3 Γ 144 β 252 Γ· 14) Γ· 18 = β1024 β x, then find the value of βxβ.
12.50% of 1440 - 17 × 51 + 721 =?
[(15)³ × (8)²] ÷ (90 × 6) = ?²
?2 - (40% of 240) = 25 X 5
Simplify: 48 Γ· 4 Γ 3 + 5 Γ (6 β 2)