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Hi please help with my study guide


1.(05.01 HC)

ProveThat a line that divides two sides

of a triangle proportionally is parallel to the third side. Be sure to createAnd name the appropriate geometric figures. (10 points)


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2. (05.03 MC)
In the figure below, DEC . <DCE, <B - <F, and DF = BD . Point C is the point of intersection between AG and BD while point E is the point of intersection between
AG and DF .
D
A
C
E
G
B
F
Prove AABC - AGFE. (10 points)

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3. (05.03 MC)
Look at the figure below:
N
50'
M
T
50
P
Make a two-column proof showing statements and reasons to prove that triangle NMT is similar to triangle PMN. (10 points)

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Top Answer

We have similarity and... View the full answer

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Other Answers

Let me explain the... View the full answer

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Triangle Proportionality
Think about a midsegment of a triangle. A
midsegment is parallel to one side of a
triangle and divides the other two sides into
congruent halves. The midsegment divides...

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Triangle Proportionality Theorem: If a line
parallel to one side of a triangle intersects
the other two sides, then it divides those
sides proportionally.
Triangle Proportionality Theorem
Converse...

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