If the two complementary angle is differ by 100 then what is the measure of larger angle?
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Answer:
larger angle = 95°
Step-by-step explanation:
complementary angle = 90°
Difference between the two sides of the complementary angle = 100°
Let the smaller angle be x
therefore, larger angle = x + 100°
then,
x+x+100° = 90°
or, 2x = 90°-100°
or, x = -10°÷2 = -5°
A/q,
required larger angle = {(-5)°+100°} = 95°
let's check,
sum of the angles of complementary angle=90°
then, = (-5)° + 95° = 90° proved.
Also, their difference = {95° - (-5)°}
= 100°
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