answersLogoWhite

0

What else can I help you with?

Related Questions

Alternate interior angle theorem?

The alternate interior angle theorem states that when two parallel lines are cut by a transversal, the alternate interior angles formed are congruent. In other words, if two parallel lines are crossed by a third line, then the pairs of alternate interior angles are equal in measure.


When two parallel lines are cut by a transversal angles A and B are alternate interior angles that each measure 105 and deg. What is the measure of each of the other alternate interior angles?

Each other of the alternate angles will measure 75 degrees because there are 180 degrees on a straight line.


How are the measure of the angles related when parallel lines are cut by a transversal?

corresponding angles are equal and alternate angles are equal


When two lines are cut by transversal if the alternative interior angles are equal in measure then the lines are parallel?

Yes.


If one angle of a set of alternate interior angles on parallel lines measures 77 and deg then the other angle also equals 77 and deg?

If one angle of a set of alternate interior angles on parallel lines measures 77 degrees, then the other angle must also measure 77 degrees. This is because alternate interior angles are congruent when two parallel lines are cut by a transversal. Therefore, both angles are equal to each other at 77 degrees.


What are the conditions that guarantee parallelism?

Parallel lines are lines that are coplanar (lying on the same plane) and do not intersectwhen cut by a transversal,corresponding angles formed by line n are equal in measure,alternate interior angles are equal in measures,the measures of alternate exterior angles are equal,consecutive interior angles are supplementary,consecutive exterior angles are supplementary.


When lines are parallel Co interior angles are?

When two lines are parallel and are cut by a transversal, the co-interior angles (also known as consecutive interior angles) are supplementary. This means that the sum of their measures is always 180 degrees. For example, if one co-interior angle measures 70 degrees, the other will measure 110 degrees. This property is a key aspect of understanding angles formed by parallel lines and a transversal.


What are remote interior angles of?

Remote interior angles are the pairs of angles that are located inside a parallel line system but are not adjacent to a given exterior angle. When a transversal intersects two parallel lines, it creates two pairs of remote interior angles, which are the angles that lie on the opposite side of the transversal from the exterior angle. According to the properties of parallel lines, the sum of the remote interior angles is equal to the measure of the exterior angle.


The diagram shows two parallel lines and a transversal. If the measure of 6 is 140 what is the measure of 1?

the diagram shows two parallel lines and a transversal if the measure of 6 is 140?


What is the measure of angle 4 of angles and parallel lines?

In a situation involving parallel lines and a transversal, the measure of angle 4 can be determined based on its relationship to other angles formed by the transversal. If angle 4 is an alternate interior angle to another angle (for example, angle 3), then angle 4 will be equal to that angle. If angle 4 is a corresponding angle to another angle (e.g., angle 1), it will also be equal. To find the exact measure, you would need the measure of one of the related angles or additional information.


When two lines are cut by a transfersal if the alternate interior angles are equal in measure then the lines are parallel true or false?

It is true


The figure below shows a transversal t which intersects the parallel lines PQ and RS Lines PQ and RS are parallel with transversal t intersecting the lines. Going clockwise angles 1 2 3 and 4 are on l?

In the scenario described, angles 1 and 3 are corresponding angles formed by the transversal t intersecting the parallel lines PQ and RS, making them equal in measure. Similarly, angles 2 and 4 are alternate interior angles, which are also equal. Therefore, the relationships between these angles demonstrate the properties of parallel lines and transversals, confirming that angles 1 = angle 3 and angle 2 = angle 4.