Question
Pipes βAβ and βBβ can fill a tank in 6 hours and
9 hours, respectively. If pipe βCβ is opened along with pipes βAβ and βBβ, then the tank gets filled in 4 hours. Find the time taken by pipe βCβ to empty (3/4)th part of the same tank.Solution
Let capacity of the tank = 18 litres (lcm of 6 and 9) Efficiency of pipe βAβ = (18/6) = 3 litres/hour Efficiency of pipe βBβ = (18/9) = 2 litres/hour Efficiency of all the three pipes together = (18/4) = 4.5 litres/hour Efficiency of pipe βCβ = 4.5 β (3 + 2) = (-0.5) litre/hour {Negative sign shows that pipe βCβ is an outlet pipe} Required time taken = {(3/4) Γ 18)}/0.5 = 27 hours
1242.12 Γ· β530 + 1139.89 Γ· 14.91 = ? + 45.39
? = 25.08 + 11.99 Γ 24.07
40 Γ 55.96 Γ· 7 β 20% of 699.81 + 63Β = ? - (11479.50 Γ· 7)
25.902 Γ 78.095 + 999.996% of 200.08 + 20.005 % of 7999.997 = ? Γ 15.008 Γ 33.009
11.67 Γ 50.23 + ? = 14.88% of 600.44 + 9.66 Γ 8.272Β
78% of 1450 + 26Β² = ? + 1323 Γ· 17
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.)...
65.22 of 359.98% + 459.99 Γ· 23.18 = ?
- 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.)
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.)...