Practice MCQ Questions and Answer on Triangles

121.

G is the centroid of ΔABC. If AB = BC = AC, then measure of âˆÂ BGC is:

  • (A) 45°
  • (B) 60°
  • (C) 90°
  • (D) 120°

122.

The angle between the external bisectors of two angles of a triangle is 60°. Then the third angle of the triangle is

  • (A) 40°
  • (B) 50°
  • (C) 60°
  • (D) 80°

123.

In an isosceles triangle ΔABC, AB = AC and âˆÂ A = 80°. The bisector of âˆÂ B and âˆÂ C meet at D. The âˆÂ BDC is equal to.

  • (A) 90°
  • (B) 100°
  • (C) 130°
  • (D) 80°

124.

The orthocenter of a triangle is the point where?

  • (A) The medians meet
  • (B) The altitudes meet
  • (C) The right bisectors of the sides of
  • (D) The bisectors of the angles

125.

In case of an acute angled triangle, its orthocenter lies:

  • (A) Inside the triangle
  • (B) Outside the triangle
  • (C) On the triangle
  • (D) On one of the vertex of the triangle

126.

O is the incentre of ΔABC and âˆÂ A = 30°, then âˆÂ BOC is

  • (A) 100°
  • (B) 105°
  • (C) 110°
  • (D) 90°

127.

The side QR of an equilateral triangle PQR is produced to the point S in such a way that QR = RS and P is joined to S. Then the measure of âˆÂ PSR is

  • (A) 30°
  • (B) 15°
  • (C) 60°
  • (D) 45°

128.

In triangle PQR, points A, B and C are taken on PQ, PR and QR respectively such that QC = AC and CR = CB. If âˆÂ QPR = 40°, then âˆÂ ACB is equal to:

  • (A) 140°
  • (B) 40°
  • (C) 70°
  • (D) 100°

129.

The equidistant point from the vertices of a triangle is called its:

  • (A) Centroid
  • (B) Incenter
  • (C) Circumcenter
  • (D) Orthocenter

130.

For a triangle ABC, D, E, F are the mid - point of its sides. If ΔABC = 24 sq. units then ΔDEF is :

  • (A) 4 sq. units
  • (B) 6 sq. units
  • (C) 8 sq. units
  • (D) 12 sq. units