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Proof that a^2>0=>a>0.
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How can you prove something that isn't true?
right... any number squared is greater than 0. example let a=-2 -2^2=4 so a<0 and a^2>0
for any real number a^2>0 but \[\sqrt{a ^{2}}\] can be a or -a
for complex number \[i ^{2}=-1\] where \[i=\sqrt{-1}\]
anyway that's not true
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Is this horse dead yet?
Thanks for all.
yw
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