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1 Angle X and angle Y are complementary. Find the measure of the angle Y. m/_X=55^(@) m/_Y=

11\newlineAngle X X and angle Y Y are complementary.\newlineFind the measure of the angle Y Y .\newlinem∠X=55∘ \mathrm{m} \angle X=55^{\circ} \newlinem∠Y= \mathrm{m} \angle Y=

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Q. 11\newlineAngle X X and angle Y Y are complementary.\newlineFind the measure of the angle Y Y .\newlinem∠X=55∘ \mathrm{m} \angle X=55^{\circ} \newlinem∠Y= \mathrm{m} \angle Y=
  1. Identify Complementary Angles: Complementary angles add up to 90∘90^\circ. So, m/Y=90∘−m/Xm/_{Y} = 90^\circ - m/_{X}.
  2. Substitute Given Value: Substitute the given value of m/Xm/_{X} into the equation: m/Y=90°−55°m/_{Y} = 90° - 55°.
  3. Perform Subtraction: Perform the subtraction: m/Y=35∘m/_Y = 35^\circ.

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