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(3x)(x^3)^8 simplify please
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1st step use the power of a power rule \[(x^a)^b = x^{a \times b}\] 2nd step when multiplying the same base add the powers \[x^a \times x^b = x^{a +b}\]
I'm assuming it is \[3x(x^3)^8\] You can start with the left term, and remember that with an exponent on an exponent, you multiply them. So you end up with 3x(x^24). Then using the same principal as \[x*x^2=x^3\] it is just 3x^25.
so is 3x^25 is that the answer
yes
thank you
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