A tank fills completely in 2 hours if both the taps are open. Ifonly one of the taps is open at the given time, the smaller tap
takes 3 hours more than the larger one to fill the tank. How muchtime does each tap take to fill the tank completely?
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Answers
Answered by
0
1 hour
2x-1x =x
x/x=1
so, answer is 1 hour
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7
Given
A tank fills completely in 2 hours if both the taps are open. Ifonly one of the taps is open at the given time, the smaller tap
takes 3 hours more than the larger one to fill the tank. How muchtime does each tap take to fill the tank completely?
Answer;
Let larger tap can fills the tank in = x hrs.
then smaller tap will fill the tank in = (x+3) hrs
Part of the tank filled in an hr by both taps =1/x+1/(x+3) acordingly:-
1/x + 1/(x+3) = 1/2
(x+3+x)/x.(x+3) =1/2
or (2x+3)/(x^2+3x) = 1/2
or x^2+3x = 4x+6
or x^2 - x - 6 = 0
or (x-3) (x+2) = 0
x= 3 , -2(Negligenle )
Larger tap can fills the tank in = x hrs = 3 hrs.
Smaller tap can fills in = (x+3 )=(3+3)= 6 hrs
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