Please help me . Divide and simplify the terms in this polynomial ((-ab5)/(cd2))3
there are no common factors so its simply a case of \[\frac{(-a)^3 \times (b^5)^3}{(c)^3 \times (d^2)^3}\] simply the power of a power by multiplying powers \[(x^a)^b = x^{a \times b}\] hope this helps
im still confused :/
ok... so do you know much about index laws...?
as the cube, power of 3, is operating on every term in the expression...
i know the basics that it though idk how do the whole divide and what not
well to be able to divide... you need common factors... you expression has none.. here is an example \[\frac{10x^3y}{4xy^2} = \frac{5x^2}{2y}\] the fraction on the left has 2xy as a common factor... it can be cancelled from the numerator and denominator. you don't have any common factors in your question... so it can't be simplified beyond the powers...
it cant be simplified after \[5x ^{2}/2y\]
no it can't, just like your question
unless you are using negative powers.
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