What is factor 25m^{100}-121^{16} ?

The solution to factor 25m^{100}-121^{16} is (5m^{50}+4.59497E16)(5m^{50}-4.59497E16)

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factor 25m^{100}-121^{16}

factor

25 m^{100} - 12 1^{16}

(5 m^{50} + 4.59497 E 16) (5 m^{50} - 4.59497 E 16)

Solution steps

25 m^{100} - 12 1^{16}

Apply exponent rules

= (5 m^{50})^{2} - 4.59497 E 1 6^{2}

Apply Difference of Two Squares Formula:

x^{2} - y^{2} = (x + y) (x - y)

(5 m^{50})^{2} - 4.59497 E 1 6^{2} = (5 m^{50} + 4.59497 E 16) (5 m^{50} - 4.59497 E 16)

= (5 m^{50} + 4.59497 E 16) (5 m^{50} - 4.59497 E 16)

\frac{9 x - 2}{5} = 2 x - 2

7 k^{2} + 37 k - 30 = 0

4 (2 x + 3) = 6 x

(12 - 9 i) + (32 - 6 i)

3 t = - 8.16

What is factor 25m^{100}-121^{16} ?
The solution to factor 25m^{100}-121^{16} is (5m^{50}+4.59497E16)(5m^{50}-4.59497E16)