Question

1. According to the Transitive Property of Equality, if TX = XY and XY = YZ, then TX = ___. (1 point)

Answer 1

1. According to the Transitive Property of Equality, if TX = XY and XY = YZ, then TX = YZ.

2. Which property is illustrated by the statement, if KL = LM, then LM = KL?
Symmetric Property of Equality

Answer 2

Answer:

C and B.

Step-by-step explanation:

According to the Transitive Property of Equality:

$if \ TX=XY;XY=YZ \implies TX=YZ$

So, the right answer is C.

The transitive property of equality is used to solve equality problems, because we use an indirect relation to demonstrate some result.

The statement $KL=LM \implies LM=KL$ illustrates the symmetric property of equality, which states that an equivalence is congruent in either direction.

Therefore, the right statement is B.