Using the SAS Congruence TheoremTry itAngles Segmenis Triangles Statements ReasonsGiven: UK || LMJKLML is the midpoint of JN.Prove: AJLKALNMZLJKZNIMVAJKStatementsReasonsLMNAssemble the proof by dragging tiles tothe Statements and Reasons columns.

Question

kosinski · Accepted Answer

Sorry this got to you super late. At least others looking for the answer can find it.

fmcclure · Answer

The proof by S A S congruence rule is given below.

Given from fig, JK || LM.

And JK = LM

Since JK is parallel to LM and JN is a transversal so the angle made on the same side of JN are corresponding angles which are equal to each other.

So, angle KJL = angle MLN........equation 1

Also given L is the midpoint of JN so, JL = NL.....equation 2

Now, in triangle JLK and triangle LNM

JK = LM (given)

angle KJL = angle MLN (from 1)

JL = NL (from 2)

So by S A S congruence rule, triangle JLK conguent triangle LNM proved.

For more details on S A S congruence rule follow the link:

https://brainly.com/question/11804042

Using the SAS Congruence Theorem
Try it
Angles Segmenis Triangles Statements Reasons
Given: UK || LMJKLM
L is the midpoint of JN.
Prove: AJLKALNM
ZLJK
ZNIM
VA
J
K
Statements
Reasons
L
M
N
Assemble the proof by dragging tiles to
the Statements and Reasons columns.

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Using the SAS Congruence Theorem Try it Angles Segmenis Triangles Statements Reasons Given: UK || LMJKLM L is the midpoint of JN. Prove: AJLKALNM ZLJK ZNIM VA J K Statements Reasons L M N Assemble the proof by dragging tiles to the Statements and Reasons columns.

Answers

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Using the SAS Congruence Theorem
Try it
Angles Segmenis Triangles Statements Reasons
Given: UK || LMJKLM
L is the midpoint of JN.
Prove: AJLKALNM
ZLJK
ZNIM
VA
J
K
Statements
Reasons
L
M
N
Assemble the proof by dragging tiles to
the Statements and Reasons columns.