A chemical solution contains 30% water and 70% alkali what quantity of water should be added to 6 litre of solution so that the water content become 40% in
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Quantity of water in 6 litre solution =6×30100=1.8=6×30100=1.8 litre
Suppose xx litre of water is added to the solution. Then,
total quantity of the solution =(6+x)=(6+x) litre
quantity of water =(1.8+x)=(1.8+x) litre
concentration of water = 40%
Therefore,
(6+x)40100=1.8+x(6+x)25=1.8+x2(6+x)=5(1.8+x)12+2x=9+5x3x=3x=1(6+x)40100=1.8+x(6+x)25=1.8+x2(6+x)=5(1.8+x)12+2x=9+5x3x=3x=1
Required quantity of water = 1 litre
Suppose xx litre of water is added to the solution. Then,
total quantity of the solution =(6+x)=(6+x) litre
quantity of water =(1.8+x)=(1.8+x) litre
concentration of water = 40%
Therefore,
(6+x)40100=1.8+x(6+x)25=1.8+x2(6+x)=5(1.8+x)12+2x=9+5x3x=3x=1(6+x)40100=1.8+x(6+x)25=1.8+x2(6+x)=5(1.8+x)12+2x=9+5x3x=3x=1
Required quantity of water = 1 litre
Answered by
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Let the amount of water be x.
Liters
of
Percent Pure
Type Liters alkali alkali
of of as a in
liquid liquid decimal liquid
-------------------------------------------
alkali 6 0.7 6(0.7)=4.2
water x 0.0 x(0.0)= 0
-------------------------------------------
mixture 6+x 0.4 0.4(6+x)
The equation comes from the last column.
4.2 + 0 = 0.4(6+x)
Solve that and get 4.5 liters of water.
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