What is factor 77x^4+170x^2+77 ?

The solution to factor 77x^4+170x^2+77 is (11x^2+7)(7x^2+11)

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factor 77x^4+170x^2+77

factor

77 x^{4} + 170 x^{2} + 77

(11 x^{2} + 7) (7 x^{2} + 11)

Solution steps

77 x^{4} + 170 x^{2} + 77

Let

u = x^{2}

= 77 u^{2} + 170 u + 77

Factor

77 u^{2} + 170 u + 77 : (11 u + 7) (7 u + 11)

= (11 u + 7) (7 u + 11)

Substitute back

u = x^{2}

= (11 x^{2} + 7) (7 x^{2} + 11)

\frac{2 x ^{- 3}}{y ^{5}}

sin^{2} (a) - sin^{2} (b)

- 2 k^{5} + k^{10} + 1

\frac{( cos ^{2} ( a ) )}{( sin ( a ) ) + sin ( a )}

0 + 5 x - (\frac{1}{2}) (9.81) x^{2}

What is factor 77x^4+170x^2+77 ?
The solution to factor 77x^4+170x^2+77 is (11x^2+7)(7x^2+11)