Two pipes A and B together can fill a tank in 40 minutes. Pipe A is twice as fast as pipe B. Pipe A alone can fill the tank in: |
1 hour 2 hours 80 minutes 20 minutes |
1 hour |
The correct answer is Option (1) → 1 hour $\text{Let rate of B}=r,\;\text{rate of A}=2r.$ $\text{Together rate}=3r.$ $3r=\frac{1}{40}.$ $r=\frac{1}{120}.$ $\text{Rate of A}=2r=\frac{1}{60}.$ $\text{Time of A}=\frac{1}{\frac{1}{60}}=60.$ $\text{Pipe A alone can fill the tank in }60\text{ minutes}.$ |