Richard P. answered 03/23/15
Tutor
New to Wyzant
One approach to this problem is algebraic. Let x = the needed volume of the 50% mixture and y = the needed volume of the 90% mixture. Then
.75 = (.5 x + .9 y) /( x+y) but also x + y = 200 These equations can be reorganized as
.5 x + .9 y = 150 and
x + y = 200
This is two linear equations and two unknowns, so can be solved in a number of ways. The solution is
x = 75 , y = 125