In triangle PQR PQ=PR angle Q=70 degrer find angle P
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In triangle PQR,
PQ = PR
therefore, It is an isosceles triangle.
So, angle Q = angle R = 70 degree.
then,
angle P + angle Q + angle R = 180.
angle P + 70 + 70 = 180.
angle P = 180 - 140
angle P = 40 degree.
PQ = PR
therefore, It is an isosceles triangle.
So, angle Q = angle R = 70 degree.
then,
angle P + angle Q + angle R = 180.
angle P + 70 + 70 = 180.
angle P = 180 - 140
angle P = 40 degree.
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Step-by-step explanation:
Given that PQ=PR then ∠R=∠Q=x
Given that PQ=PR then ∠R=∠Q=x∠P+∠Q+∠R=180∘
Given that PQ=PR then ∠R=∠Q=x∠P+∠Q+∠R=180∘x+x+40∘=180∘
Given that PQ=PR then ∠R=∠Q=x∠P+∠Q+∠R=180∘x+x+40∘=180∘x=70∘.
Given that PQ=PR then ∠R=∠Q=x∠P+∠Q+∠R=180∘x+x+40∘=180∘x=70∘.∠R=∠Q=70∘.
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