Find the measure indicated in each parallelogram

The measure of angle R is 79 degrees.
The measure of angle E is 35 degrees.
The measure of angle G is 68 degrees.
The measure of angle L is 41 degrees.
We have to determine the measure indicated in each parallelogram.
According to the question
1. The opposite angles of a parallelogram are congruent.
So the T is congruent to R.
Therefore T = R = 79
2. The sum of two adjacent angles is equal to 180°. It implies that two adjacent angles are supplementary.
The measure of angle D is 145 degrees.
Then,
[tex]\rm \angle D + \angle E = 180\\\\145 + \angle E = 180\\\\\angle E = 180-145\\\\\angle E = 35 \ degrees[/tex]
The measure of angle E is 35 degrees.
3. The measure of angle H is 102 degrees.
Then,
[tex]\rm \angle G + \angle H= 180\\\\102 + \angle G = 180\\\\\angle G = 180-102\\\\\angle G= 68 \ degrees[/tex]
The measure of angle G is 68 degrees.
4. The measure of angle K is 139 degrees.
Then,
[tex]\rm \angle K+ \angle L = 180\\\\139+ \angle L= 180\\\\\angle L = 180-139\\\\\angle L = 41 \ degrees[/tex]
The measure of angle L is 41 degrees.
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