simplify the expression, 5x^4-10x^3-15x^2/7x^2
(5x^4-10x^3-15x^2)/(7x^2) ==> 5/7(x+1)(x-3) ; 5/7(x-3)(x+1) ; 5/7(x^2-2x-3)
did you factor the numerator?
5x^4-10x^3-15x^2 => 5x^2(x^2-2x-3) The x^2 will cancel out with the x^2 in 5x^2
Then you can play around with (x^2-2x-3) in anyway you like
It's not clear to me please.
\[\frac{5}{7} (x-3) (x+1) \]
why the 5/7@robtobey
\[\frac{5 x^4-10 x^3-15 x^2}{7 x^2}=\frac{5 x^2}{7}-\frac{10 x}{7}-\frac{15}{7}=\frac{5}{7} (x-3) (x+1) \]
ok...which did you factor to get (x-3)(x+1)
\[\frac{5}{7} \left(x^2-2 x-3\right) \]
@robtobey ...please let me understand how you got (x^2-2x-3)
\[\frac{5x^2}{7}-\frac{10x}{7} -\frac{15}{7} = \frac{5}{7}(x^2-2x-3)\]
I don't understand where x^2-2x-3 came from...pls can somebody explian please
\[\frac{1}{7} \left(5 x^2-10 x-15\right) \]Factor out 5 from the numerator of the above.
\[5 x^2-10 x-15=5 \left(x^2-2 x-3\right) \]
x^2-2x-3
ok..now i know how...thanks guys
You're welcome.
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