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In the figure the angles 3 and 5 are consecutive interior angles.
Which angles are consecutive interior angles. The theorem states that if the two lines are parallel then the consecutive interior angles are supplementary to each other. The consecutive interior angles theorem states that when the two lines are parallel the consecutive interior angles are to each other. In this example these are consecutive interior angles.
Consecutive interior angles are angles on the same side of the transverse that add up to 180 degrees. In todays lesson we will show a simple method for proving the consecutive interior angles converse theorem. Are called consecutive interior angles.
Consecutive interior angles are the two pairs of angles that. The pairs of angles on one side of the transversal but inside the two lines are called consecutive interior angles. C and e are consecutive interior angles.
So are angles 3 and 5. Consecutive interior angles are supplementary. Consecutive interior angles are the pairs of angles that are between two lines and on the same side of the line cutting through the two lines.
When you have two random lines that are cut by a third line the pairs of angles that are between the two lines and on the same side of the third line are your consecutive interior angles. Also the angles 4 and 6 are consecutive interior angles. When the two lines are parallel any pair of consecutive interior angles add to 180 degrees.
Consecutive interior angles when two lines are cut by a transversal the pair of angles on one side of the transversal and inside the two lines are called the consecutive interior angles. D and f are consecutive interior angles.
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