Step 1: Use the third box over to create a line. [br]Step 2: Use the second box to create a point off the line.[br]Step 3: Use the fourth box over to create the parallel line by selecting the line you created in step one and the point you created in step 2.[br]Step 4: Use the third box over to create a line through the parallel lines. [br]Step 5: Create points on the intersections and on all sides of the two intersections.[br]When you are done it should look something like this[br][br] [img]data:image/png;base64,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[/img]
Name a pair of [b]corresponding angles [/b]and take their measurements. What are the measurements of the two angles and what do you notice?
The angles are congruent.
Name a pair of [b]alternate exterior angles [/b]and take their measurements. What are the measurements of the two angles and what do you notice?
Name a pair of [b]alternate interior angles [/b]and take their measurements. What are the measurements of the two angles and what do you notice?
Name a pair of [b]consecutive interior angles [/b]and take their measurements. What are the measurements of the two angles and what do you notice?