Question
Pipe 'X' is capable of emptying a tank in 15 hours. When
Pipe 'Y', which adds 2.4 liters of water per hour, is also used, it takes 25 hours to empty the tank. Determine the tank's total capacity.Solution
ATQ, We can say that time taken by pipe βYβ to fill the tank = βhβ hours Then, capacity of tank = 2.4h units Therefore, Efficiency of pipe βXβ = 2.4h/15 = 0.16h units/hr Efficiency of pipes (X + Y) = 2.4h/25 = 0.096h units/hour Therefore, efficiency of pipe βYβ = -0.096h β (-0.16h) = 0.064h units/hour So, 0.064h = 2.4 h = 37.5 Total capacity of the tank = 37.5 Γ 2.4 = 90 litres
β? = 32% of 900 + 48% of 50
Β Β
Simplify-
x + 3(y + x β 2) β (x + y).
567-4824 ÷ 134 =? × 9
Find the value of the expression:
18 + 12 β 4 Γ [22 + 6 β 2 Γ (38 β 23)]- What will come in place of (?), in the given expression.
75% of 640 β 20% of 150 = ? 60 % of 640 - 57 Γ 2 - 1520 / 38 = ?
36 Γ 15 + 20% 1250 = ? + 296
Find the value of 16 x [(8 - 5) of 12 Γ· 4].
1885 ÷ 64.98 + 7.29 + ? = 69.09