Choose the postulate thatmakesthe pair of triangles congruent:...

Fill in the blanks. Corresponding _______ of congruent triangles are congruent.

So are these two triangles congruent? Yes, they are. Here's how we know. So both triangles share the same side links. We know that those that side lengthen, both triangles are congruent. And then we know that this side length because it has one tick mark, is congruent to this side length, which has one tick mark. And this side length with to tick marks is congruent to this side with to tick marks. Uh, so these air just mirrored images or reflection of the same.

So to tell if these two triangles are congruent and you look for, uh, same angles, same side links. So we know that we know that, uh, these two angles are congruent to one another at 40 degrees, and we know that this side is congruent to one another. Um, we know that this side link is also Congress on both triangles because they share the same side. Lee. So what else do we know? We know that, uh, these two lines are parallel and cut by a trans versatile. So the trans versatile causes thes alternate angles to be congruent and these alternate angles to be congruent. And now we have angle, side angle, angle, side angle. So because of angle, side angle, we can conclude that these two triangles are congruent

So are these two triangles congruent? Let's seem we've got, uh these two sides which corresponding that are congruent to one another. We have thes two angles that are also congruent one another and then because both triangles share this side, this side is congruent on both triangles and now we have side angle side on both triangles side angle, side and side angle side is something that proves

Um, information about the angle on both of these triangles, and then the side that's next to the angle and then another angle. This is angle side angle, and it mimics is congruent to the one on the other triangle. An angle side angle tells us that, yes, these two triangles are come.