Another question--similar. I did try, but couldn't get it right for some reason.
what did you do ?
what is 11/33 = ?
\(\huge \frac{a^m}{a^n}=a^{m-n}\)
keep it as 1/3
\(\huge \frac{d^2}{d^4}=d^{2-4}\) when division, you subtract the exponents
then what will be e^5/e^2 ?
that is correct!
e^5/e^2 = e^{5-2} = e^3
and the exponent of d u got ?
yup, but thats in denominator. now there is ^2 overall, so just double all the exponents, what u get?
yes double. 3*2 = 6 and not 9 so u get e^6 d^4 and whats the square of (1/3) ?
no, square (1/3)(1/3)=?
yup, 9 in denominator. so which option is it ?
yup
sure
it becomes \[\frac{ (-4)^3(x^2)^3 }{ x^3(z^2)^3 }\]
what will you get then ?
first you forgot z.. the second thing is that at the numerator you got (x^2)^3 which is x^(2*3) in the denominator you got only x^3
so you meant to write on the denominator z^6 instead of x^6 .. you just wrote it wrong but if thats what you meant so it is correct \[\frac{ -64x^3 }{ z^6 }\]
:)
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