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if a,b,c are are in Arithmetic progression, prove bc-a^2, ca-b^2, ab-c^2 are also in AP.
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Well, if a, b, and c are in arithmetic progression, what immediately follows?
b-a=c-b i did (ca-b^2)-( bc-a^2)=(ab-c^2)-(ca-b^2) but i am getting (a-b)= (b-c)
And what's wrong with that? :P Does it not follow that if p = q then -p = -q ? ;)
so i can multiply both sides with -1 ??
Naturally :P 1 , 2, and 3 are in arithmetic progression... so 2 - 1 = 3 - 2 true enough, but also... 1 - 2 = 2 - 3 LOL ^_^
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