Find $$ u=f(x) $$ and $$ g(x) $$ such that $$ h(x)=(g \circ f)(x) $$. if $$ h(x)=(1-2 x)^{2} $$ $$ g(u)=\square $$ (use $$ u $$ as the variable) $$ u=f(x)=\square $$ (use $$ x $$ as the variable)

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1. Let $$ u = f(x) = 1-2x $$.

2. Then, since $$ h(x) = (1-2x)^2 $$ becomes  
   $$
   h(x)=g(f(x))= g(u)=u^2,
   $$
   we have  
   $$
   g(u)=u^2.
   $$

Thus,  
$$
u = f(x) = 1-2x \quad \text{and} \quad g(u)=u^2.
$$
$$ u = 1 - 2x $$ and $$ g(u) = u^2 $$.

Find and such that .
if
(use as the variable)
(use as the variable)

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Find and such that . if (use as the variable) (use as the variable)