What is factor m^2n^2+ab+an^2+bm^2 ?

The solution to factor m^2n^2+ab+an^2+bm^2 is (n^2+b)(m^2+a)

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factor m^2n^2+ab+an^2+bm^2

factor

m^{2} n^{2} + ab + a n^{2} + b m^{2}

(n^{2} + b) (m^{2} + a)

Solution steps

m^{2} n^{2} + ab + a n^{2} + b m^{2}

Factor out common term

m^{2}

= m^{2} (n^{2} + b) + ab + a n^{2}

Factor out common term

a

= m^{2} (n^{2} + b) + a (b + n^{2})

Rewrite as

= (n^{2} + b) m^{2} + (n^{2} + b) a

Factor out common term

(n^{2} + b)

= (n^{2} + b) (m^{2} + a)

y^{2} + 2 x y - 63 x^{2}

36 a^{7} b^{5} + 9 a b^{2} - 72 a b^{6}

0.25 (2 x + 4) = 5

13384.63 (\frac{0.075}{12})

4 y = 38 - \frac{1}{2} (4 y + 16)

What is factor m^2n^2+ab+an^2+bm^2 ?
The solution to factor m^2n^2+ab+an^2+bm^2 is (n^2+b)(m^2+a)