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ab/{a+b} =1 ab=a+b ab-a=b a(b-1)=b a=b/(b-1)
Then ab/a+b = 1 {a}
Ok, then A = 1/{2(a+b)h} whence 2(a+b)h=1/A a+b=1/{2hA} a=1/{2hA}-b
2{(a+b)h} is a denominator
A = 1/2{(a+b)h}=1/2*{(a+b)h} so 2*A={(a+b)h} Or you've meant that 2{(a+b)h} is a denominator?
3. A = 1/2{(a+b)h} {a} 2A=ah+bh ah=2A-bh a=(2A-bh)/h How did you get 2A?
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