In ∆ PQR l (PQ) = 5.5 cm , m angle P= 50°, I(PR)=5cm then construct ∆ PQR.
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Answer:
∴ ∠PQR = 90°, and ∠P = ∠R
(opposite sides are equal)
∴∠P + ∠R = 90°
Hence ZP = ZR = \frac { 99\circ }{ 2 } = 45°
Steps of Construction:
(i) Draw a line segment QR = 5.5 cm
(ii) At Q, draw a ray making an angle of 90° and cut off QP = 5.5 cm.
(iii) Join PR.
∆PQR is an isosceles triangle.
(iv) Draw the angle bisector of ∠PQR. It is the line of symmetry. Since the triangle is an isosceles.
∴ It has only one line of symmetry.
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Answer:
<PQR = ९०° and <P <R <p <r = ९०°
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