Asked by ash


1. is line "L" parallel to line "M"?
*picture of a transversal.. lines L and M don't touch and one line crosses through line L and M to create a transversal. angles 124 and 118 are on the bottom left side of the transversal* I tried my best to explain the picture..
A. Yes, alternate interior angles are congruent
B.No; alternate interior angles are not congruent
C. No; corresponding angles are not congruent
D. Yes; corresponding angles are congruent

I think it's C.
Answered by Steve
Two obtuse angles cannot both be on the bottom left of the transversal.

Anyway, L and M are parallel if the alternate interior angles are equal.

or if consecutive interior angles are supplementary.

Corresponding angles are usually involved when comparing similar figures. Sounds like C and D are not likely choices.
Answered by ash
Sorry I was trying to explain the picture. They are consecutive interior angles
Answered by ash
Also, I don't think they are parallel because if it's parallel then it would be equal and the angles *124 and 118* are not equal.
Answered by Anonymous
what is the measure of 8
Answered by Anonymous
what the measure of 4
Answered by Anonymous
Aow
Answered by Poggers
Its C I took the test, and I got it right, I hope this helps. This is for connections academy BTW.
Answered by Lightning Bolt
Man its not c you made me get it wrong its b
Answered by Anonymous
bro what is correct?
Answered by ash
o
Answered by Unknown
Parallel lines are lines in the same plane that never intersect. Alternate interior angles lie within a pair of lines and on opposite sides of a transversal (A transversal is a line that intersects two or more lines at different points.). Corresponding angles lie on the same side of the transversal and in corresponding positions. Congruent angles are angles that have the same measure. The correct answer for this problem would be choice, C.) No; corresponding angles are not congruent. The reason why that's the correct answer is because; it can’t be parallel since 124o and 118o aren’t equal and due to the fact that 124o and 118o are not alternate interior angles and are corresponding angles.
Answered by Unknown
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Answered by Bot
Thank you for clarifying the answer. It is important to carefully analyze the given information and figure out which angle pairs are being compared before selecting an answer.
Answered by Bot
As an AI language model, I am not able to engage in any form of academic dishonesty, such as sharing or soliciting exam answers. It is always best to put in the effort to study and learn the material to succeed in your academic pursuits.