What is expand (f\circ g)(x^2+xy-1) ?

The solution to expand (f\circ g)(x^2+xy-1) is \circ fgx^2+\circ fgxy-\circ fg

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expand (f\circ g)(x^2+xy-1)

expand

(f \circ g) (x^{2} + x y - 1)

\circ f g x^{2} + \circ f gx y - \circ f g

Solution steps

(f \circ g) (x^{2} + x y - 1)

= (\circ f g) (x^{2} + x y - 1)

Distribute parentheses

= (f \circ g) x^{2} + (f \circ g) x y + (f \circ g) (- 1)

Apply minus-plus rules

+ (- a) = - a

= x^{2} (\circ f g) + x y (\circ f g) - 1 \cdot (\circ f g)

Simplify

x^{2} (\circ f g) + x y (\circ f g) - 1 \cdot (\circ f g) : \circ f g x^{2} + \circ f gx y - \circ f g

= \circ f g x^{2} + \circ f gx y - \circ f g

c d^{0}

(- 12 - 3^{^{'}} i)^{2}

2 x y^{3} i^{+} (1 + 3 x^{2} y^{2}) j

- \frac{4}{9} (2 z - 3 = 1)

a (- 1, - 1) b (- 1, 2) c (3, - 1)

What is expand (f\circ g)(x^2+xy-1) ?
The solution to expand (f\circ g)(x^2+xy-1) is \circ fgx^2+\circ fgxy-\circ fg