MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - JEE MCQ
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7 Questions MCQ Test - MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1)
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MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 1
The sum of the radii of inscribed and circumscribed circles for an n sided regular polygon of side a, is -
MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 2
In a triangle ABC, medians AD and BE are drawn. In AD = 4, ∠DAB = π/6 and ∠ABE = π/3, then the area of the ΔABC is-
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MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 3
If in a triangle ABC a cos2 
+ c cos2 
= 3b/2, then the sides a, b and c
+ c cos2 = 3b/2, then the sides a, b and c
MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 4
The sides of a triangle are sin a, cos a and
for some 0 < a < π/2. Then the greatest angle of the triangle is-
MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 5
In a triangle ABC, let ∠C = π/2. If r is the in-radius and R is the circumradius of the triangle ABC, then 2(r + R) equals -
MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 6
For a regular polygon, let r and R be the radii of the inscribed and the circumscribed circles. A false statement among the following is -
MCQ (Previous Year Question) - Solution Of Triangles (Competition Level 1) - Question 7
ABCD is a trapezium such that AB and CD are parallel and BC ⊥ CD. If ∠ADB = q, BC = p and CD = q, then AB is equal to :
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