A tank is drained by two pipes. One pipe can empty the tank in 45 mins. while the other can empty in an hour. If the tank is 3/4 filled and both pipes are open , at what time will the tank be emptied?
pls help :) @jojo4eva
pls help @mathmath333
when the tank is full \(\large\tt \color{black}{\dfrac{x}{45}+\dfrac{x}{60}=1}\)
is the answer given in ur book?
No.
doh i mean \[{\dfrac{x}{45}+\dfrac{x}{60}=\frac{3}{4}}\]
well i think here u have to find the value of x from the equation and multiply it by 3/4 not sure lol
you could be right,
\(\large\tt \color{black}{\ddot\smile}\)
their combined rate is \[\frac{1}{60}+\frac{1}{45}\] and you want to solve \[(\frac{1}{60}+\frac{1}{45})t=\frac{3}{4}\] for \(t\)
\[\frac{64+45}{60\times 45}t=\frac{3}{4}\] \[t=\frac{3}{4}\times\left(\frac{60\times 45}{60+45}\right)\]
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