In ∆PQR of Fig. PQ = PR. Find the measures of ∠Q and ∠R.
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Step-by-step explanation:
It is an isosceles traingle.
So,
∠P +∠Q + ∠R.= 180°
30° + x + x = 180
2x = 180-30
Therefore, ∠Q and ∠R = 75° each
30 +75+75=180°
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Answered by
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Answer:
angle Q = angle R - reason - angles opposite to equal sides are equal
hence by angle sum property of a trinagle
Angle P + Angle Q + Angle R = 180°
Angle P+ Angle Q + Angle P = 180° (since angle p = angle r )
2 x angle p + 30° = 180°
2 x angle p = 180° - 30°
2 x angle p= 150°
angle p = 150° /2
angle p = 75°
also, angle r = 75°
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