SO for this table I dont get what will go in the third and fifth slot, like for the first two it would be given, and the fourth would be the same as the one on top. I thought that the fifth would be SSS but I am not quite sure
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OpenStudy (anonymous):
OpenStudy (joannablackwelder):
CA is a transversal of parallel lines. Do you know the properties of transversals?
OpenStudy (joannablackwelder):
For 5to be SSS you will need to show that all three sides are congruent. Can you do that?
OpenStudy (anonymous):
no i cant
OpenStudy (anonymous):
i can only do two side and one angle so it would be sas
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OpenStudy (anonymous):
@JoannaBlackwelder
OpenStudy (joannablackwelder):
Right!
OpenStudy (anonymous):
Haha yeah can you help me with some other questions as well
OpenStudy (joannablackwelder):
Did you figure out the reason for 3?
OpenStudy (anonymous):
no I didnt
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OpenStudy (joannablackwelder):
Do you know your properties of a transversal through parallel lines?
OpenStudy (anonymous):
no i dont think so
OpenStudy (anonymous):
can you name one for me, just to see if i might know one
OpenStudy (joannablackwelder):
When you have a line passing through two parallel lines, the alternate interior angles are equal.
OpenStudy (joannablackwelder):
It is usually just written as alternate interior angles for a proof.
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OpenStudy (anonymous):
I thought it would be like an angle bisector...
OpenStudy (anonymous):
so number three would be alternate interior angle
OpenStudy (joannablackwelder):
Yup
OpenStudy (anonymous):
oh haha okay so can you help me with two more
OpenStudy (joannablackwelder):
I can try!
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OpenStudy (anonymous):
OKay thank you
OpenStudy (joannablackwelder):
Any ideas on 3?
OpenStudy (anonymous):
No actually, like what I am having problems on in these types of problems is always going from step one and two to three,,, so I dont have any ideas
OpenStudy (anonymous):
i thought it would have been Congruent angles, but idk think that that fits
OpenStudy (joannablackwelder):
It is true they are congruent, but that doesn't tell you why.
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OpenStudy (joannablackwelder):
Are you familiar with vertical angles?
OpenStudy (anonymous):
yes
OpenStudy (anonymous):
These angles are vertical
OpenStudy (anonymous):
so does that mean that there property has somethin to do with being vertical??
OpenStudy (joannablackwelder):
And all vertical angles are congruent. :)
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OpenStudy (joannablackwelder):
Yes
OpenStudy (anonymous):
oh so the property would be wored as all vertical angles are congruent or would the be congruent vertical angles
OpenStudy (joannablackwelder):
I would just put vertical angles.
OpenStudy (anonymous):
okay!! so for the fourth one owuld it be congruent triangles
OpenStudy (joannablackwelder):
Congruent triangles is basically the statement, not the reason.
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OpenStudy (joannablackwelder):
The reason has to be some kind of property that shows the statement you are making to be true.
OpenStudy (anonymous):
oh....
OpenStudy (joannablackwelder):
:) So, from what you have shown so far and the properties of triangles you know, can you tell me a property that shows that the two triangles are congruent?
OpenStudy (anonymous):
CPCTC
OpenStudy (joannablackwelder):
Are you talking about 4 or 5?
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OpenStudy (anonymous):
4
OpenStudy (joannablackwelder):
You can never use CPCTC to show triangles are congruent.
OpenStudy (anonymous):
OH,but i thought that ws the main purpose of CPCTC
OpenStudy (joannablackwelder):
CPCTC says that if you have congruent triangles, then their corresponding parts are congruent.
OpenStudy (joannablackwelder):
No, you have to use SSS, SAS, etc to show congruent triangles.
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OpenStudy (anonymous):
ohh, so this one would be SAS
OpenStudy (joannablackwelder):
Have we shown that two sides and the angle in-between are congruent?
OpenStudy (anonymous):
no
OpenStudy (joannablackwelder):
So can we use SAS?
OpenStudy (anonymous):
no
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