\begin{tabular}{l} HW Measures Score: $$ 0 \%, 0 $$ of 18 points \ \begin{tabular}{l|l} Find the measure of the complementary angle and the supplementary angle. & The measure of the complementary angle of the $$ 18^{\circ} $$ angle is $$ \square^{\circ} $$ \ $$ 18^{\circ} $$ & The measure of the supplementary angle of the $$ 18^{\circ} $$ angle is $$ \square^{\circ} $$. \end{tabular} \ \hline\end{tabular}

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UpStudy AI · Accepted Answer

1. The complementary angle of an angle $$ \theta $$ is given by:
   $$
   90^\circ - \theta
   $$
   Substituting $$ \theta = 18^\circ $$:
   $$
   90^\circ - 18^\circ = 72^\circ
   $$

2. The supplementary angle of an angle $$ \theta $$ is given by:
   $$
   180^\circ - \theta
   $$
   Substituting $$ \theta = 18^\circ $$:
   $$
   180^\circ - 18^\circ = 162^\circ
   $$

3. Therefore, the measure of the complementary angle of the $$ 18^\circ $$ angle is $$ 72^\circ $$ and the measure of the supplementary angle of the $$ 18^\circ $$ angle is $$ 162^\circ $$.
The complementary angle of $$ 18^\circ $$ is $$ 72^\circ $$ and the supplementary angle is $$ 162^\circ $$.

HW Measures Score: of 18 points

Find the measure of the complementary angle and the supplementary angle. The measure of the complementary angle of the angle is

The measure of the supplementary angle of the angle is .

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HW Measures Score: of 18 points Find the measure of the complementary angle and the supplementary angle. The measure of the complementary angle of the angle is The measure of the supplementary angle of the angle is .