Ask your own question, for FREE!
Mathematics 16 Online
OpenStudy (anonymous):

I really need help, can somebody please help me :(

OpenStudy (wavykelp):

whats the q?

OpenStudy (anonymous):

The following is an incomplete flow chart proving that the opposite angles of parallelogram JKLM are congruent: the diagrams go here******* Which statement and reason can be used to fill in the numbered blank spaces? ∠QJM ≅ ∠JKL Alternate Exterior Angles Theorem ∠JML ≅ ∠QJM Alternate Exterior Angles Theorem ∠QJM ≅ ∠JKL Alternate Interior Angles Theorem ∠JML ≅ ∠QJM Alternate Interior Angles Theorem

OpenStudy (anonymous):

@WavyKelp

OpenStudy (wavykelp):

sorry but i have no idea how to do this.....

OpenStudy (anonymous):

do you possibly know somebody that could help me?

OpenStudy (anonymous):

@WavyKelp

OpenStudy (wavykelp):

sry i don't but thx for answering mine

OpenStudy (anonymous):

no problem

jimthompson5910 (jim_thompson5910):

Are you able to follow the steps they show in the left column?

OpenStudy (e.mccormick):

By drawing the first steps it can make it easier. You can then visually see what they are doing on the left side that you need to momic on the right. |dw:1394494170086:dw|

OpenStudy (anonymous):

can you explain it a little more?

OpenStudy (e.mccormick):

Well, in the left column, see how it says \(\angle MLK \cong \angle PML\) ? So you could draw that in and see the relationship they mean for alternate interior. Also note that they went from \(\angle MLK \cong \angle PML\) in the third on the left to \(\angle PML \cong \angle KJM\) in the fifth. That means \(\angle PML\) becomes the bridge between. Well, if you do the same thing on the right, then the fifth thing on the right has the bridge angle in it that you need to put in the third thing (1.______) on the right.

OpenStudy (e.mccormick):

Here is what I mean visually. It shows how a little logic lets you see what is missing.

OpenStudy (anonymous):

so is it b or d?

OpenStudy (e.mccormick):

Quite likely. Just draw things in on the sketch or make your own on paper and you should have everything you need.

OpenStudy (anonymous):

okay thank you so much you were such a great help!

OpenStudy (e.mccormick):

np. I find that a quick sketch can really help these sort of problems. Lets you keep track of what the proof means because you can mark it all up and see if it makes sense. That is because geometry and trig are very visual parts of math.

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!