Help with simplifying
\[(\sqrt[7]{x})^{21} \] \[\sqrt[5]{x^4 * x^5 * x^6} \]
is the second one x^15 divided by 1/5?
Your close it is x^15 as you added the exponents together. Add you will divide but you will divide the x^15 by 5.
how do you do that ._.
@Loser66
Want to learn a "new" way?
okay
also is it just me or is everyone that you cant see smartscores, they're just orange
take the exponent inside * ( times) the degree outside [(\sqrt[7]{x})^{21}\] the exponent inside is 21 the exponent outside is 1/7 times them together, you have \(21*\dfrac{1}{7}=3\) so that the answer is x^3
The smartscore is fake!! I have 99 under my name but it is fake. I am not that good.
ok that makes sense, what about number 1 though how do you do x^15 / 5
i mean the second one
\[x^4*x^5*x^6 = x ^{4+5+6}=x^{15}\]
\[\sqrt[5]{x^4*x^5*x^6}\] = \[x^{15}\]
what about the 5 in front of the square root
that is just the inside exponent (15) outside exponent is 1/5 times them together you have \(15*\dfrac{1}{5}=3\) so the answer must be x^3
thanks!
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