4x^7-8x^4-6x^3/2x^3
\[\frac{ 4x ^{7} -8x ^{4}-6x ^{3}}{ 2x ^{3} }\]
Hint: The common factor is 2x^3.
how if its being divided by that ??
Firstly factorize the numerator by 2x^3 first, then simplify and continue simplifying.
which one ? and what would ido to the power ?
Remember that x^(a+b) = x^a * x^b. (Have you learnt how to factorize yet?)
iguess not . i'm confused .
Have a look at this course: http://www.purplemath.com/modules/simpfact.htm This site should help you with the skills you need to simplify this expression.
\[\frac{4x^7-8x^4-6x^3}{2x^3} = \frac{4x^7}{2x^3} -\frac{8x^4}{2x^3} - \frac{6x^3}{2x^3}\] Now you can cancel common factors from top and bottom of each fraction to simplify. Remember that \[\frac{x^a}{x^b} = x^{a-b}\]
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