Parallel Lines and a Transversal

Write the converse of, "the alternate angles formed by two parallel lines and their transversal are congruent."

Write the converse of the following statement. The alternate angles formed by two parallel lines and their transversal are congruent.

In the figure, line AB||line CD|| line EF, line l and line m are its transversals. If AC = 6, CE = 9, BD = 8 then complete the following activity to find DF. Activity : line AB|| line CD|| line EF and line l and m are the transversals. (AC)/(square) = (square)/(DF) ..[Property of three parallel lines and their transversals] :. (6)/(9) = (square)/(DF) DF = square

A line l is parallel to line m and a transversal p interesects them at X, Y respectively. Bisectors of interior angles at X and Y interesct at P and Q. Is PXQY a rectangle? Given reason.

In the given figure l and m are parallel lines and t is a transversal such that angle1=135^(@) find the measure of each one of the angels angle2,angle3,angle4,angle5,angle6,angle7. AND angle8

The lines m and n are parallel and a transversal intersects them. Find the value of x,y and z

What Is A Transversal?|Some Angels Made By Straights Lines And A Transversal|Transversal Axioms|Theorem

If two parallel lines are intersected by a transversal , then the interior angles on the same side of the transversal are -

If two parallel lines are intersected by a transversal then prove that the bisectors of any pair of alternate interior angles are parallel.

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