What is factor [(a^2-1)-a][(a^2-1)+a] ?

The solution to factor [(a^2-1)-a][(a^2-1)+a] is (a^2-1-a)(a^2-1+a)

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factor [(a^2-1)-a][(a^2-1)+a]

factor

[(a^{2} - 1) - a] [(a^{2} - 1) + a]

(a^{2} - 1 - a) (a^{2} - 1 + a)

Solution steps

((a^{2} - 1) - a) ((a^{2} - 1) + a)

Remove parentheses:

(a) = a

= (a^{2} - 1 - a) (a^{2} - 1 + a)

2 n x - 5 x + 4 n y - 10 y

\frac{( x ^{2} - 16 )}{x - 4}

[110]

w^{3} - 8 t^{3} n^{6}

+ 10 m + 3 (n - 8) - 7 (m - 12) + 9 n

What is factor [(a^2-1)-a][(a^2-1)+a] ?
The solution to factor [(a^2-1)-a][(a^2-1)+a] is (a^2-1-a)(a^2-1+a)