What is factor an^2+cn^2-ap+ap^2-cp+cp^2 ?

The solution to factor an^2+cn^2-ap+ap^2-cp+cp^2 is (n^2+p^2-p)(a+c)

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factor an^2+cn^2-ap+ap^2-cp+cp^2

factor

a n^{2} + c n^{2} - a p + a p^{2} - c p + c p^{2}

(n^{2} + p^{2} - p) (a + c)

Solution steps

a n^{2} + c n^{2} - a p + a p^{2} - c p + c p^{2}

Factor out common term

a

= a (n^{2} - p + p^{2}) + c n^{2} - c p + c p^{2}

Factor out common term

c

= a (n^{2} + p^{2} - p) + c (n^{2} - p + p^{2})

Factor out common term

(n^{2} + p^{2} - p)

= (n^{2} + p^{2} - p) (a + c)

\frac{6 !}{( 6 - 5 ) !}

7 x^{2} - 2 x - 3 = 0

1 - \frac{1}{9}

\frac{5}{4} x - \frac{2}{3} \geq \frac{8}{3} x - \frac{3}{2}

14 x (x + 2)^{- \frac{2}{5}} + 5 (x + 2)^{\frac{3}{5}}

What is factor an^2+cn^2-ap+ap^2-cp+cp^2 ?
The solution to factor an^2+cn^2-ap+ap^2-cp+cp^2 is (n^2+p^2-p)(a+c)