In a ΔABC, a = 2b and | A — B | = π/3. The measure of √C is
In a ΔABC, the tangent of half the difference of two angles is one-third the tangent of half the sum of ihe two angles. The ratio of the sides opposite the angle is
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In a ΔABC, A = 2π/3,b - c - 3√3 cm and ar(ΔABC) = 9√3/2 cm2. Then a is
The area of a ΔABC is a2 -(b-c)2. Then tan A is equal to
In a ΔABC, B=90°, AC = h and the length of the perpendicular from B to AC < BC then ∠C has the measure
In a ΔABC, a = 5; b = 4 and tan C/2 = The side c is
If In a ΔABC, AC = 12, BC = 13 and AB = 5, then the distance of A from BC is
In a ΔABC, cos A = 3/5 and cos B = 5/15. The value of cos C can be
In a ΔABC, B = π/8 and C = 5π/8. The altitude from A to the side BC is
Two angles of a triangle are π/6 and π/4, and the length of the inculded side is (√3 + 1)cm. The area of the triangle is
If cos A + cos B + 2 cos C = 2 then the sides of the ΔABC are in
If in the ΔABC, the in centre is the middle point of the median AD then cos A has the value
If in a ΔABC, 3a = b + c then tan B/2. tan C / 2 is equal to
If in a ΔABC, 2 cos A sin C = sin B the triangle is
In a ΔABC, a =1 and the perimeter is six time the AM of t he sin of the angles. The measure of ∠A is
In a ΔABC, ∠A > ∠B, If sin A and sin B satisfy the equation 3 sinx-4sin3x-k=0, 0<k<1,then ∠C is
In a ΔABC the sides a, b and c are in AP. Then cot B/2 is equal to
if the sides of a triangle are proportional to the cosines of the opposite angles then the triangle is
If in a ΔABC, acos2 A/2 + acos2 C/2 = 3b/2, then a,b,c are in
The sides of a triangle are in AP and its area is 3/5 x (area of an equila teral triangle of the same perimeter). Then the ratio of the sides is
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