Ask your own question, for FREE!
Mathematics 22 Online
OpenStudy (anonymous):

Help please! If CD is perpendicular to BC, and CD is perpendicular to DE, and BD is congruent to CE, Then BC is congruent to ED 1 What is the information given in the conjecture? . 2.b. What do you have to prove to make this conjecture true?

OpenStudy (anonymous):

Directrix (directrix):

I have marked up the figure to indicate the given information.

OpenStudy (anonymous):

Would it be ASA?

OpenStudy (anonymous):

@Directrix

Directrix (directrix):

No.

Directrix (directrix):

Triangle BCD is congruent to Triangle EDC by the HL Theorem.

OpenStudy (anonymous):

Okay sorry I really don't understand any of this, and I don't understand the information you marked on the photo.

OpenStudy (anonymous):

Oh okay I understand and know what the HL theorem is.

Directrix (directrix):

If CD is perpendicular to BC, and CD is perpendicular to DE, and BD is congruent to CE, I looked at the stuff you were given and marked it up on the diagram.

Directrix (directrix):

To prove this: Then BC is congruent to ED. You will have to prove the triangles congruent.

OpenStudy (anonymous):

Okay i understand now so far but how do I do prove that they are congruent?

Directrix (directrix):

So, maybe this question is not about proving anything but just stating the Given and the To Prove based on the given information.

Directrix (directrix):

Do you think we are supposed to prove that the conjecture is true?

OpenStudy (anonymous):

OH okay now I understand now.

Directrix (directrix):

This is the given information marked on the diagram after the two triangles were pulled apart. |dw:1421119338093:dw|

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!