What is factor m^5-n^5 ?

The solution to factor m^5-n^5 is (m-n)(m^4+m^3n+m^2n^2+mn^3+n^4)

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factor m^5-n^5

factor

m^{5} - n^{5}

(m - n) (m^{4} + m^{3} n + m^{2} n^{2} + m n^{3} + n^{4})

Solution steps

m^{5} - n^{5}

Apply factoring rule:

x^{n} + y^{n} = (x + y) (x^{n - 1} - x^{n - 2} y + \dots - x y^{n - 2} + y^{n - 1}), n i s o dd

m^{5} - n^{5} = (m - n) (m^{4} + m^{3} n + m^{2} n^{2} + m n^{3} + n^{4})

= (m - n) (m^{4} + m^{3} n + m^{2} n^{2} + m n^{3} + n^{4})

- \frac{2}{3} + \frac{2}{3}

cos^{2} (5 x) + sin^{2} (5 x)

8 y^{2} - 10 y - 3

1.7 a^{2} + 1.7 b^{2}

ln (3) + ln (1)

What is factor m^5-n^5 ?
The solution to factor m^5-n^5 is (m-n)(m^4+m^3n+m^2n^2+mn^3+n^4)