What is factor 49h^8-4k^2x^{10} ?

The solution to factor 49h^8-4k^2x^{10} is (7h^4+2kx^5)(7h^4-2kx^5)

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factor 49h^8-4k^2x^{10}

factor

49 h^{8} - 4 k^{2} x^{10}

(7 h^{4} + 2 k x^{5}) (7 h^{4} - 2 k x^{5})

Solution steps

49 h^{8} - 4 k^{2} x^{10}

49 h^{8} = (7 h^{4})^{2}

4 k^{2} x^{10} = (2 k x^{5})^{2}

= (7 h^{4})^{2} - (2 k x^{5})^{2}

Apply Difference of Two Squares Formula:

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

(7 h^{4})^{2} - (2 k x^{5})^{2} = (7 h^{4} + 2 k x^{5}) (7 h^{4} - 2 k x^{5})

= (7 h^{4} + 2 k x^{5}) (7 h^{4} - 2 k x^{5})

a^{2} x - 5 a^{2} y - 5 b^{2} y + b^{2} x

12 x^{3} + 2 0^{3} + 15 r + 25

2 \cdot e - 2

x^{6}

\frac{11}{\frac{2}{6}}

What is factor 49h^8-4k^2x^{10} ?
The solution to factor 49h^8-4k^2x^{10} is (7h^4+2kx^5)(7h^4-2kx^5)