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how does X^0=1?
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using the law of exponents, \[a^x * a^y =a^{x+y}\] so \[a^0*a^x=a^{0+x}=a^x\] from which we can deduce that \[a^0 = 1\] by the identity law.
but where does the one come from?
@mathmate
From \[a^0*a^x=a^x\] divide both sides by a^x \[a^0*a^x/a^x=a^x/a^x\] => \[a^0=1\]
but wouldn't it be a^0 / a^x * a^x = a^x/a^x ?
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its the crazyness of math
acutally I would like a nonsarcastic remark but what can you expect from an 8 year old? yeah ur excused
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