Find the Missing measure

Find the missing angle

Find the missing angles

Find the missing angles

 $\angle1$  and  $\angle2$  are vertical angles. If the measure of  $\angle2$  is $105\degree$  , find the measure of  $\angle1$  .

 $\angle A$  and  $\angle B$  are complementary angles. If the measure of  $\angle A$  is  $42\degree$  , Find the measure of  $\angle B$  

 $\angle P$  and  $\angle Q$  are supplementary angles. If the measure of  $\angle Q$  is  $64\degree$  , Find the measure of  $\angle P$  

 $\angle A$  and $\angle B$  form a linear pair. If the measure of  $\angle1$  is  $133\degree$  , find the measure of  $\angle2$  

If $m\angle PQT=3x+47$  and  $m\angle SQR=6x-25$  find the measure of  $\angle SQR$  

If  $\overline{AB}\perp\overline{CD}$  ,  $m\angle DCE=7x+2$  and  $m\angle ECB=x+8$  find the measure of  $\angle DCE$  

If  $m\angle KNM=8x-5$  and  $m\angle MNJ=4x-19$  find the measure of  $\angle KNM$  

If   $m\angle DEG=5x-4$  , $m\angle GEF=7x-8$  , $m\angle DEH=9y+5$  , find the values of x and y

 $\angle R$  and  $\angle S$  are complementary angles. If the  $m\angle R=12x-3\$  and  $m\angle S=7x-2$  , find  $m\angle R$  .

 $\angle P$  and  $\angle Q$  are Supplementary angles. If the  $m\angle P=4x+1$  and  $m\angle Q=9x-3$  , find  $m\angle Q$  .

 $\angle1$  and  $\angle2$  form a linear pair. The   $m\angle2$  is six more than twice the measure of   $\angle1$  , find  $m\angle2$  .

 $\angle J$  and  $\angle K$  are complementary angles. The   $m\angle J$  is 18 less than the measure of   $\angle K$  , find the measures of both angles