The sides of a triangle are 3x+4y, 4x+3y and 5x+5y where x, y > 0 then the triangle is
In a triangle with sides a, b, c, r1 > r2 > r3 (which are the exradii) then
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The sum of the radii of inscribed and circumscribed circles for an n sided regular polygon of side a , is
In a triangle ABC, medians AD and BE are drawn. If AD = 4, then the area of the Δ ABC is
If in a ΔABC then the sides a, b and c
The sides of a triangle are sin α, cos α and Then the greatest angle of the triangle is
A person stan ding on t he bank of a river obser ves that the angle of elevation of the top of a tree on the opposite bank of the river is 60° and when he retires 40 meters away from the tree the angle of elevation becomes 30°. The breadth of the river is
In a triangle ABC, let If r is the inradius and R is the circumradius of the triangle ABC, then 2 (r + R) equals
If in a ΔABC , the altitudes from the vertices A, B, C on opposite sides are in H.P, then sin A, sin B, sin C are in
A tower stands at the centre of a circular park. A and B are two points on the boundary of the park such that AB (= a) subtends an angle of 60° at the foot of the tower, and the angle of elevation of the top of the tower from A or B is 30°.
The height of the tower is
AB is a vertical pole with B at the ground level and A at the top. A man finds that the angle of elevation of the point A from a certain point C on the ground is 60°. He moves away from the pole along the line BC to a point D such that CD = 7 m. From D the angle of elevation of the point A is 45°. Then the height of the pole is
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
A bird is sitting on the top of a vertical pole 20 m high and its elevation from a point O on the ground is 45° . It flies off horizontally straight away from the point O. After one second, the elevation of the bird from O is reduced to 30° . Then the speed (in m/s) of the bird is
If the angles of elevation of the top of a tower from three collinear points A, B and C, on a line leading to the foot of the tower, are 30°, 45° and 60° respectively, then the ratio, AB : BC, is :