In Figure, line n is a transversal to line l and m. Identify the following: i) Alternate and corresponding angles in Fig. 58 (i)

The line n is transversal to line l\ a n d\ m in Fig.61. Identity the angle alternate to /_13 , angle corresponding to /_15 , and angle alternate to /_15.

Angles made by a transversal with two lines

In the given figure l||m and n is the transversal , find x.

In Fig. 62, line l||m\ a n d\ n is a transversal. If /_1=40^0, find all the angles and check that all corresponding angles and alternate angles are equal.

Explain how a transversal could intersect two other lines so that corresponding angles are not congruent.

Condier the following statement if a transversal line cuts two parallel line then 1 Each pair of corresponding angles are equal 2 Each pair of alternalte angles are unequal Among these true statements are

Two parallel lines are cut by a transversal, then which of the following are true? 1. Pair of alternate interior angles are equal. 2. Pair of corresponding angles are equal. 3. Pair of interior angles on the same side of the transversal are supplementary

If two parallel lines are intersected by a transversal; the bisector of any two corresponding angles are parallel.

In the figure, if line l || line m and line n is the transversal, then find the values of a and b.

Read the following statements which are taken as axioms (i) If a transversal intersects two parallel lines, then corresponding angles are not necessarily equal. (ii) If a transversal intersect two parallel lines, then alternate interior angles are equal. Is this system of axioms consistent ? Justify your answer.