In the following figure, AB = AC and ∠B = 70°. Then, ∠A =

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91. Two triangles are congruent, if two sides and the included angle of one triangle are equal to the sides and the included angle of the other triangle. This rule is known as
  • SAS congruence rule
  • ASA congruence rule
  • SSS congruence rule
  • SSS congruence rule
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92. Two triangles are congruent, if two angles and the included side of one triangle are equal to two angles and the included side of other triangle. This rule is known as
  • SAS congruence rule
  • ASA congruence rule
  • SSS congruence rule
  • SSS congruence rule
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93. Two triangles are congruent, if any two pairs of angles and one pair of corresponding angles are equal. This rule is known as
  • SAS congruence rule
  • ASA congruence rule
  • AAS congruence rule
  • AAS congruence rule
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94. If three sides of one triangle are equal to the three sides of another triangle, then the two triangles are congruent.
  • SAS congruence rule
  • ASA congruence rule
  • AAS congruence rule
  • AAS congruence rule
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95. If in two right triangles the hypotenuse and one side of one triangle are equal to the hypotenuse and one side of the other triangle, then the two triangles are congruent. This rule is known as
  • SAS congruence rule
  • ASA congruence rule
  • SSS congruence rule
  • SSS congruence rule
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96. In the following figure, AB = AC and ∠B = 70°. Then, ∠A =



  • 40° 
  • 80°
  • 55°
  • 55°


A.

40° 
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97. In the following figure, AB = AC. Then, ∠C =


  • 36°
  • 72°
  • 60° 
  • 60° 
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98. If the lengths of the perpendiculars drawn from the middle point of a line to the other two sides are equal, then the triangle is
  • equilateral  
  • isosceles
  • equiangular
  • equiangular
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99. In the following figure, in ∆ABC, AB = AC and AD π BC. Then, side AD is the bisector of




  • ∠A  
  • side BC
  •  ∠A and side BC both
  •  ∠A and side BC both
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100.  In the following figure, in ∆ABC, AD = BD and AC = DC and ∠C = 44°. Then, the measure of ∠A =


  • 68°
  • 112°
  • 34° 
  • 34° 
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