in the isosceles triangle ABC , angle A and angle B are equal . Angle ACD is an exterior angle of ∆ ABC . the measures of angle ACB = ( 3x-17)° and the measure of angle ACD =(8x+10)° respectively . find the measure of angle ACB and angle ACD . Also find the measure of angle A and angle B.
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- <ACB +<ACD = (3x- 17) +(8x+10) = 180, or
- 11x-7 = 180, or
- 11x = 187, or
- x = 17.
- So <ACB =51–17 = 34 °, and <ACD = 136+10 = 146 °
- A = <B = (180–34)/2 = 146/2 = 73 °
- ACB = 34 deg, <ACD = 146 deg, <A =<B = 73 °.
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