For the next two (02) items that follow : The angles \(A\), \(B\) and \(C\) of a triangle \(ABC\) are in the ratio \(1:2:7\).
What is \(\sin A\cdot\cos B\) equal to?
\(1/4\)
With \(A=18°\) and \(B=36°\), \(\sin18°=\dfrac{\sqrt5-1}{4}\) and \(\cos36°=\dfrac{\sqrt5+1}{4}\), so \(\sin A\cdot\cos B=\dfrac{(\sqrt5-1)(\sqrt5+1)}{16}=\dfrac{5-1}{16}=\dfrac{1}{4}\).
In a triangle ABC, a = (1 + √3) cm, b = 2 cm and angle C = 60°, then the other two angles are
Consider the following statements :
1. ABC is right angled triangle
2. The angles of the triangle are in AP
Which of the statements given above is/are correct ?
If c = 8, what is the area of the triangle ?
What is the value of a + b + √2 c equal to ?
What is the ratio of a2 ∶ b2 ∶ c2 ?
If the angles of a triangle ABC are in AP and b : c = √3 : √2, then what is the measure of angle A?
In a triangle ABC if a = 2, b = 3 and sin A = 2/3, then what is angle B equal to?
In a triangle ABC, sin A - cos B - cos C = 0. What is angle B equal to?
The sides of a triangle are m, n and \(\rm \sqrt{m^2+n^2+mn}\) . What is the sum of the acute angles of the triangle?
The sides of the triangle are in
In a triangle ABC, a = (1 + √3) cm, b = 2 cm and angle C = 60°, then the other two angles are
Which of the following measures can form a triangle?
If in a triangle ABC, \(\frac{{2\cos A}}{a} + \frac{{\cos B}}{b} + \frac{{2\cos C}}{c} = \frac{a}{{bc}} + \frac{b}{{ca}}\) then the value of the angle A is
In a triangle ABC, sec A (sin B cos C + cos B sin C) equals:
Consider the following statements :
1. ABC is right angled triangle
2. The angles of the triangle are in AP
Which of the statements given above is/are correct ?