In the given figure AB parallel to CD . find the values of angle X , y and Z .
Answers
Answer:
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Step-by-step explanation:
ANSWER
ANSWER∠AEP+∠PEC+∠BEC=180∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘ =55∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘ =55∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘ =55∘ ∠CEB+∠ECD=180∘
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘ =55∘ ∠CEB+∠ECD=180∘ (Angles made on same side of parallel lines )
ANSWER∠AEP+∠PEC+∠BEC=180∘ (Supplementary angles)x∘+70∘ +x∘ =180∘ 2x∘ =180∘−70∘ =110∘ x=2110∘ =55∘ ∠CEB+∠ECD=180∘ (Angles made on same side of parallel lines )x+z=180∘
55∘+z=180∘
55∘+z=180∘
55∘+z=180∘ z=180∘−55 ∘ =125∘
55∘+z=180∘ z=180∘−55 ∘ =125∘
55∘+z=180∘ z=180∘−55 ∘ =125∘ ∠APE+∠PEA+∠PAE=180∘
55∘+z=180∘ z=180∘−55 ∘ =125∘ ∠APE+∠PEA+∠PAE=180∘
55∘+z=180∘ z=180∘−55 ∘ =125∘ ∠APE+∠PEA+∠PAE=180∘ y+x+90∘ =180∘
y+55∘+90∘ =180∘
y +145°=180°
y=150°/180°
y=35°
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