What is factor x+y+xz+yz+xz^2+yz^2 ?

The solution to factor x+y+xz+yz+xz^2+yz^2 is (z^2+1+z)(x+y)

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factor x+y+xz+yz+xz^2+yz^2

factor

x + y + x z + yz + x z^{2} + y z^{2}

(z^{2} + 1 + z) (x + y)

Solution steps

x + y + x z + yz + x z^{2} + y z^{2}

Factor out common term

x

= x (1 + z + z^{2}) + y + yz + y z^{2}

Factor out common term

y

= x (z^{2} + 1 + z) + y (1 + z + z^{2})

Factor out common term

(z^{2} + 1 + z)

= (z^{2} + 1 + z) (x + y)

(a \cdot b) \cdot c

\frac{e ^{2} - 1}{e ^{2} + 1}

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

x^{2} - a x + c x - a c

What is factor x+y+xz+yz+xz^2+yz^2 ?
The solution to factor x+y+xz+yz+xz^2+yz^2 is (z^2+1+z)(x+y)