Find the solutions to the following equation in the given interval (degrees). \( 2 \cos ^{2} x+3 \sin x=3 \quad 0 \leq x<360^{\circ} \) Indicate the question number. You must show your work in solving this problem and upload immediately after the exam. Type your final answer into the provided box below.

Let \( x, y \in \mathbb{R}^{+} \). Prove that: if \( x \leq y \), then \( \sqrt{x} \leq \sqrt{y} \)

Resolven to divisiós \( \left.6 x^{4}-2 x^{3}+x-1\right):\left(x^{3}-2\right) \)

(5) Prove that: if \( \frac{a \mid b}{\bar{p}} \), then \( \frac{a \mid 2 b}{\bar{q}} \) and \( \frac{a \mid b^{2}}{\bar{r}} \).

Use the distributive property to evaluate \( 4(2 x-1) \) when \( x=5 \). 32 39 46 36

Determine which of the ordered pairs are solutions to the given equation. (Select all that apply.) \[ \begin{array}{l}(-1,-12) \\ (2,12) \\ (0,4)\end{array} \] Additional Materials eBook