Point A, inside an acute angle, is reflected on either side of the

In the figure, the line segment DF intersects the side AC of a triangle ABC the point E such that E is the midpoint of CA and Box AEF=Box AFE, prove that

If the angles of a tower from two points at distant a and b (b > a) from its foot and in the same straight line from it are 60° and 30°

In the rectangle ABCD, the points A, B, E are collinear, E in the extension of AB beyond B, AC=BE and angle CAB=36°. What is the angle AED? - Quora

Point A, inside an acute angle, is reflected on either side of the angle to obtain points B and C. Line segment BC intersects the sides of the angles at D and

How to solve this question? If AOX, XOB are adjacent angles, of which AOX is the greater, and OC bisects the angle AOB, how do you prove that ∠AOX – ∠ XOB=2∠COX

Given a point P inside angle ABC, how do you construct a segment XY with endpoints in AB and CB such that P is the midpoint of XY? - Quora

What is the acute angle between the curves x²y+4a²y=8a³ and x²=4ay? - Quora

How to solve this question: Prove that the internal bisector of an angle of a triangle divides the opposite sides in the ratio of the sides containing the angle - Quora