What is factor t^3u-3tu+t^2w^2-3w^2 ?

The solution to factor t^3u-3tu+t^2w^2-3w^2 is (t^2-3)(tu+w^2)

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factor t^3u-3tu+t^2w^2-3w^2

factor

t^{3} u - 3 t u + t^{2} w^{2} - 3 w^{2}

(t^{2} - 3) (t u + w^{2})

Solution steps

t^{3} u - 3 t u + t^{2} w^{2} - 3 w^{2}

Factor

t^{3} u - 3 t u : u t (t^{2} - 3)

Factor

t^{2} w^{2} - 3 w^{2} : w^{2} (t^{2} - 3)

= u t (t^{2} - 3) + w^{2} (t^{2} - 3)

Factor out common term

(t^{2} - 3)

= (t^{2} - 3) (u t + w^{2})

[- 8.8]

1 - sin^{3} (x)

\frac{9 x ^{2} - 4}{3 x - 2}

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

1000 x^{3} y^{3} - z^{3}

What is factor t^3u-3tu+t^2w^2-3w^2 ?
The solution to factor t^3u-3tu+t^2w^2-3w^2 is (t^2-3)(tu+w^2)