What is factor x^2a^4-x^4a^{12} ?

The solution to factor x^2a^4-x^4a^{12} is x^2a^4(1+xa^4)(1-xa^4)

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factor x^2a^4-x^4a^{12}

factor

x^{2} a^{4} - x^{4} a^{12}

x^{2} a^{4} (1 + x a^{4}) (1 - x a^{4})

Solution steps

x^{2} a^{4} - x^{4} a^{12}

Factor out common term

x^{2} a^{4} : x^{2} a^{4} (1 - x^{2} a^{8})

= x^{2} a^{4} (1 - x^{2} a^{8})

Factor

1 - x^{2} a^{8} : (1 + x a^{4}) (1 - x a^{4})

= x^{2} a^{4} (1 + x a^{4}) (1 - x a^{4})

\frac{4.41}{( 3.5 + 2.8 ) + 24.5 r}

- 39 x + 36 y - 12

36 x^{2} + 12 x y + y^{2}

3^{x} - 3^{x - 1} - 3^{x - 2}

(2 x + 3 z)^{3}

What is factor x^2a^4-x^4a^{12} ?
The solution to factor x^2a^4-x^4a^{12} is x^2a^4(1+xa^4)(1-xa^4)