This is an algebra problem. There will be 2 equations and 2 unknowns.
Let x = amount of 7% solution, and y = amount of 19% solution.
.07x + .19y = .15*456.
x + y = 456; or x = 456-y which will substitute into the first equation.
.07(456-y) +.19y = .15*456.
31.92-.07y+.19y = 68.4.
.12y = 36.48.
y = 304L (amount of 19% solution to add).
x = 456-y.
x = 456 - 304.
x = 152L (amount of 7% solution to add).
6 litres of 50% + 4 litres of 25%
30 liters of a 10 % solution of fertilizer has .1(30) = 3 liters of fertilizer 1 liter of 30% solution has .3 liter of fertilizer 10 liters of 30% solution has 3 liters of fertilizer so, the chemist needs 10 liters of the 30% solution and 20 liters of water to make 30 liters of a 10% solution.
add 25ml more of solution x * 20 = 100 * 25 x = 25
Approx 1.86 gallons.
C1 V1= C2 V2 500x10= 7.5xV2 V2= 666.6 Final vol= 666.6-500= 166.6
10 liters.
Let x = the amount of 20% solution Let x + 10 = the amount of the final solution. So we have: (.20)x + (.50)(10) = (.40)(x + 10) .20x + 5 = .40x + 4 .20x = 1 x = 5 liters of 20% solution of saline.
600ml.
Add 0,8 L of water.
80% water
6 litres of 50% + 4 litres of 25%
t = number of liters of 30% acid solution s = number of liters of 60% acid solution t+s=57 .30t+.60s=.50*57 t=57-s .30(57-s)+.60s=.50*57 .30*57 -.30s +.60s = .50*57 .30s = .50*57 - .30*57 = .20*57 s = .20*57/.30 = 38 liters of 30% solution t = 57 - s = 57-38 = 19 liters of 60% solution
88 ml
2 gallons.
Dissolve 15 g salt in 100 mL water.
4.5 litres of a 30% solution to the appropriate quantity of the 90% solution.
How much 50 percent antifreeze solution and 40 percent antifreeze solution should be combined to give 50 gallons of 46 percent antifreeze solution?