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well (x+y)/2 is the average of x and y, so if x<y it's bound to be larger than x and less than y algebraically you can start with x<y add x to both sides x+x < y+x 2x <y+x then divide both sides by two x<(y+x)/2
you can do something very similar to show that (x+y)/2 <y
x<y hence x/2<y/2 or x/2+x/2<y/2+x/2 or x<(x+y)/2
again x<y hence x/2<y/2 x/2+y/2<y/2+y/2 or (x+y)/2 <y
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