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suppose one geometric mean g and two arithmetic means l and m are inserted b/n two numbers, find\[g^{2}\] in terms of l and m.
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m getting g = 2lm/(l+m) g as HM between l and m
nope
x,l,g,m,y g=\(\sqrt{xy}\) l=(x+g)/2 m=(g+y)/2 solving for g, i got g = 2lm/(l+m)
g^2 =a*b where a and b are the two numbers now is l-(m-l)=2l-m and b is m+m-l =2m-l hence g^2= (2l-m)(2m-l)
Nope hartnn
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is my answer correct @Zekarias
That is right matricked
closing
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