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Mathematics 16 Online
OpenStudy (braydonlevi99):

Justify the last two steps of the proof. Give: RS = UT and RT = US Prove: RST = UTS

OpenStudy (braydonlevi99):

|dw:1450067152195:dw| |dw:1450067205622:dw|

OpenStudy (anonymous):

ST=TS because it is the same line

OpenStudy (braydonlevi99):

It has to be a geometry VOCAB i think.

OpenStudy (anonymous):

Well, I only use my common sense, so idk

OpenStudy (braydonlevi99):

Ugh... Okay.

OpenStudy (anonymous):

Sorry man

OpenStudy (jchick):

reflexive is identity symmetric is commutative and transitive is .... self explanatory

OpenStudy (jchick):

st = ts , and st and ts are sides of triangles

OpenStudy (jchick):

they give 2 other equal sides, and the third side is equal to itself

OpenStudy (jchick):

which option is commutative and deals with 3 sides?

OpenStudy (jchick):

Symmetric Property of ; SAS

OpenStudy (jchick):

st = st is reflexive .... as in its an identity

OpenStudy (jchick):

@BraydonLevi99

OpenStudy (mathstudent55):

Reflexive property of equality SSS

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