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Let x,y,a and b be positive real numbers and not equal to 0. Assume that (x/y) < (a/b). Show that (x/y) < (x+a)/(y+b) . Analysis problem. Please help. Thanks!
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x and y or a and b have no value?
x/y < a/b) add x/b both sides : x/y + x/b < (a+x)/b
next, factor out x/y in left hand side : x/y(1 + y/b) < (a+x)/b x/y(b+y) < a+x x/y < (a+x)/(b+y)
Thanks! So much that was so much simpler than I was trying to make it!!
if u got the answer then close it
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