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Caiculate the measures of the numbered angles for each parallelogram. [1pts each]


{:[m/_1=],[m/_2=],[m/_3=]:}

77. Caiculate the measures of the numbered angles for each parallelogram. [11pts each]\newlinem1=m2=m3= \begin{array}{l} m \angle 1= \\ m \angle 2= \\ m \angle 3= \end{array}

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Q. 77. Caiculate the measures of the numbered angles for each parallelogram. [11pts each]\newlinem1=m2=m3= \begin{array}{l} m \angle 1= \\ m \angle 2= \\ m \angle 3= \end{array}
  1. Opposite Angles Equality: In a parallelogram, opposite angles are equal. So, m/1=m/3.m/_{1} = m/_{3}.
  2. Consecutive Angles Supplementary: Also, consecutive angles in a parallelogram are supplementary, meaning they add up to 180180 degrees. So, m/1+m/2=180m/_{1} + m/_{2} = 180 degrees.
  3. Finding Angle Measures: If we have the measure of one angle, we can find the others. But we don't have any angle measures given. We need at least one angle measure to find the others.