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Mathematics 8 Online
OpenStudy (anonymous):

Medal to correct answer

OpenStudy (anonymous):

Assume ∠ACB and ∠ECD are not congruent. The Vertical Angles Theorem says that vertical angles must be congruent. Since this contradicts the assumption, vertical angles ACB and ECD are congruent. Is the indirect proof logically valid? If so, why? If not, why not? Yes. Statements are presented in a logical order using the correct theorems. Yes. The conclusion was used to contradict the assumption. No. The conclusion was used to contradict the assumption. No. The progression of the statements is logically inaccurate.

OpenStudy (anonymous):

opps wrong one

OpenStudy (anonymous):

What is the assumption needed to begin an indirect proof of the following statement? "A team is as strong as its weakest member." A team is as strong as its weakest member. A team is as strong as its strongest member. A team is not as strong as its weakest member. A team is not as strong as its strongest member.

OpenStudy (anonymous):

and D is not correct

OpenStudy (chelseatheruler):

NO, I MEAN the 3rd.

OpenStudy (anonymous):

That's what I was thinking. can you help me with another question ?

OpenStudy (chelseatheruler):

sure.

OpenStudy (anonymous):

Given line AE and line BD that intersect at point C, the following is an indirect paragraph proof proving that vertical angles ACB and ECD are congruent.

OpenStudy (anonymous):

Assume ∠ACB and ∠ECD are not congruent. The Vertical Angles Theorem says that vertical angles must be congruent. Since this contradicts the assumption, vertical angles ACB and ECD are congruent. Is the indirect proof logically valid? If so, why? If not, why not? Yes. Statements are presented in a logical order using the correct theorems. Yes. The conclusion was used to contradict the assumption. No. The conclusion was used to contradict the assumption. No. The progression of the statements is logically inaccurate

OpenStudy (anonymous):

@ChelseaTheRULER

OpenStudy (chelseatheruler):

It's either the 1st one or 2nd one. I think it's the 1st though. Medal?

OpenStudy (anonymous):

thank you

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