AB is a given line segment with a point C on it . Draw a line segment perpendicular to AB at the point C.

Draw a line segment AB. Take any point C outside AB. Draw a perpendicular to AB through C.

Draw a line segment PQ. Take any point A on it. Draw a perpendicular to PQ through A.

Draw a line segment LT. Take a point A above this line segment. Drop a perpendicular from the point A onto LT.

In a DeltaABC , P is a point on side BC. The line segment perpendicular to BC through the point P has its end point as vertex A. what is the line segment PA called ?

Draw a line segment AB = 6 cm. Take a point P above this line segment. Draw a perpendicular to AB through the point P.

Draw a perpendicular to a given line segment though a point K on the line segment .

Draw a perpendicular to a given line segment though a point R on the line segment .

In the figure, BX bisects angle ABC and intersects AC at point D. Line segment CY is perpendicular to AB and intersects BX at point P. If Y is mid-point of AB, prove that : point P is equidistant from A and B.

In the figure, BX bisects angle ABC and intersects AC at point D. Line segment CY is perpendicular to AB and intersects BX at point P. If Y is mid-point of AB, prove that : point D is equidistant from AB and BC.

Make a line segment AB = 10 cm. Take a point C on it such that AC = 6 cm. Draw a perpendicular to AB through the point C. Also, with the help of a compass draw angleACT = 30^@