How does the division rule for exponents help in understanding why anything to the zero power is 1?
i am not sure if the division rule for exponents is this \[\frac{ x^{m} }{ x^{n} }=x^{m-n}\] for x different of 0
u talking about that ?
alright thanks i am in 9th grade so you probably have learned this yet
if you are talking about that lets say x can be any number except 0 we would have \[x^{0}\] we can rewrite that as lets say \[x^{2-2}\] which is same as \[\frac{ x^{2} }{ x^{2} }=1\]
the thing in doing is e2020 and it asking me the write a journal about the question
so i dunno how much i helped , i hope it helped if u need something more ask ..
do u no how i could right in a sentence
ok so u can write it like this in the division rule we substract the exponents of the numerator and denominator , so in order for them to be 0 they need to be equal , which means the denominator and the numerator are equals and whenever we have equal numerator and denominator we can simplify to 1.
all right thank you i can finally get done with this lesson
no problem ur welcome :)
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