The sum of two numbers is 400. If the first number is decreased by 20% and the second number is decreased by 15%, then the sum w
ould be 68 less. Find the numbers after the decrease.
1 answer:
Let x = the first number
Let y = the second number
So we can set up two equations:
x+y = 400
.8x + .85y = 400-68
Use substitution:
y = 400 - x
.8x + (.85)*(400-x) = 332
.8x + 340 -.85x = 332
8 = .05x
x = 160
So that makes y = 240
We want the decreased values so:
160*.8 = 128
240*.85 = 204
So the answers are 128 and 204
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