Question
420 ml of mixture βBβ contains only water and milk
in the ratio of 7:13, respectively. If the quantity of milk in mixture βAβ is 20% more than that in mixture βBβ and equals to 40% of total quantity of mixture βAβ (milk + water), then find the difference between quantities of water in mixture βAβ and mixture βBβ.Solution
Quantity of milk in mixture βBβ = (13/20) Γ 420 = 273 ml Quantity of water in mixture βBβ = (7/20) Γ 420 = 147 ml Quantity of milk in mixture βAβ = 1.20 Γ 273 = 327.6 ml Total quantity of mixture βAβ = 327.6/0.4 = 819 ml Quantity of water in mixture βAβ = 819 β 327.6 = 491.4 ml Required difference = 491.4 β 147 = 344.4 ml
(225 + 125) Γ· 7 + 250 = ? + 20% of 800
32 × 3 (54 – 15) + 186 ÷ 3 ÷ 2 – (21)² = ?
193. 69 + 200.09 – 512.96 + 312.09 =?
I. xΒ² + 3x β 154 = 0
II. yΒ² + 5y β 126 = 0
33 + ? = 40% of 1420
[4(1/2) + 4(1/3)] Γ 12 β 42 = ?2
What value should come in the place of (?) in the following questions?
222 + 322 β 508 = ? * 5
181/8 + 51/4 β 63/8 = ? + 9/2
(106 + 14)/15 = ?/5
3.55 + 1.05 + 2.5 Γ 13 β 12% of 12.5 = ?