In ∆PQR, if PQ = QR and ∠Q = 100°, then ∠R is equal to
In ∆PQR
if PQ = QR
Then PQR is a isosceles triangle
Having, ∠P = ∠R
∠Q = 100°
As sum of all angles of triangle is 180°
Then;
∠P + ∠R + ∠Q = 180°
∠R + ∠R + 100° = 180°
2∠R = 80°
∠R =
= 40°
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