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last check for the night... x^6 + x^2 _______________ x x^6+x ? @satellite73 and @jim_thompson5910
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Factor x out in numerator. \[\dfrac{x^6 + x^2}{x} = \dfrac{x(x^5+x)}{x} = \boxed{x^5+x}\] Does this make sense?
no, how did you get 5?
Well, I factored x out. \[x^6 = x\cdot x^5\]
\[\large x = x^1\]\[\large x\cdot x^5 = x^{5+1} = x^6\]
or you can divide x^6 by x to get x^5 then you can divide x^2 by x to get x so that's another way to get the answer of x^5 + x
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Ok... i see where I went wrong... thank you both. :)
Yep. \[\dfrac{x^6 + x^2}{x} = \dfrac{x^6}{x}+\dfrac{x^2}{x}\]
Glad we helped.
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