Practical Geome...

How many lines can pass through two given points?

Which of the following angles are drawn, if an angle of 60º is bisected using a compass and a ruler?

How many angle bisector(s) can an angle have?

If there is an isosceles triangle ABC and AB = AC, then find the number of perpendicular bisector(s) for the unequal line segment.

To draw an angle of 135° using a pair of compass and ruler, bisect the angle between

Which of the following angles is not an angle of set squares?

Which of the following steps is INCORRECT while constructing the angle of 45°?

Arrange the given steps in the correct order of constructing a 60° angle using a ruler and a compass.

1. Place the point of the compass at Q and draw an arc that passes through P. Let this arc cut the arc drawn in previous step at R.
2. Join P to R. The angle RPQ is 60°.
3. Place the point of the compass at P and draw an arc that passes through line PQ.
4. Draw the arm PQ.

Read the given statements carefully and choose the correct option.

(Note: T = True and F = False)

(i) Two different points on the boundary of a circle will have different distances from the center of that circle.
(ii) If we bisect the angle of a rectangle, then we get two angles of 45°.
(iii) A line has infinite length.

Read the statements carefully and choose the correct option.

Statement 1: Through a line in a plane, number of lines that can be drawn is 2.
Statement 2: The angle bisector of 180° will bisect it into two angles of 100° and 80°.