A(-3, 4) Translate the triangle. Then enter the new coordinates. A'([?], [?] B'([1,01) C'([],[) B(0, 1) C(-4,1) < 6,-4>
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The two angles are 155 degrees and 25 degrees
<h3><u>Solution:</u></h3>Given that two supplementary angles are in ratio 31 : 5
Let the first angle be 31a
Let the second angle be 5a
Two Angles are Supplementary when they add up to 180 degrees.
Therefore,
first angle + second angle = 180 degrees
<em><u>Therefore the angles are:</u></em>
first angle = 31a = 31(5) = 155 degrees
second angle = 5a = 5(5) = 25 degrees
Thus the two angles are 155 degrees and 25 degrees
