Solve using exact values: \( \frac{8-\sqrt{2}}{2}=4+\sin \theta \)

Divide \( x^{3}+2 x^{2}-5 x+12 \) by \( (x+3) \)

Solve \( 8 n-11<5 n+4 \)

3.) The function \( g \) is related to one of the parent functions \( g(x)=-(x-2)^{\wedge} 3 \) a.) Identify the parent function \( f \). b.) Use function notation to write \( g \) in terms of \( f \).

2.) The function \( g \) is related to one of the parent functions \( g(x)=x 2-3 \) The parent function is: \( f(x)=x^{\wedge} 2 \) Use function notation to write \( g \) in terms of \( f \).

Reduciendo la siguiente expresión \( \sqrt{\frac{20^{x+1}}{4^{x+2}+2^{2 x+2}}} \)