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ANALYZING RELATIONSHIP Exercises $25-27$ , write the indicated theorems as a biconditional statement.Parallelogram Opposite Sides Theorem (Theorem 7.3) and Parallel...

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ANALYZING RELATIONSHIP Exercises $25-27$ , write the indicated theorems as a biconditional statement.Parallelogram Opposite Sides Theorem (Theorem 7.3) and Parallelogram Opposite Sides Converse(Theorem 7.7$)$

ANALYZING RELATIONSHIP Exercises $25-27$ , write the indicated theorems as a biconditional statement. Parallelogram Opposite Sides Theorem (Theorem 7.3) and Parallelogram Opposite Sides Converse (Theorem 7.7$)$



Answers

ANALYZING RELATIONSHIP Exercises $25-27$ , write the indicated theorems as a biconditional statement.
Parallelogram Opposite Sides Theorem (Theorem 7.3) and Parallelogram Opposite Sides Converse
(Theorem 7.7$)$

A B c d. Now that we have this, we know he can draw its diagonals and we have the center point. Okay? We know that if this is Senator Oh, the O A b his deal seat. Therefore Oh, be a is o d. C Therefore triangle they'll be. Therefore, this indicates that the diagonals bisect each other because d'oh his OBE and a oh, is OSI.

So for this problem, we're going to basically be given a plane with these two lines peeing cue in the data. Graham. So the line's peeing. Q. Do intersect and based off the diagram, the Intersect at a point. Culp h So this proves the line intersection. Partial it because we have two lines and the intersection of two lines is defined on the diagram at point H so that basically, through this explanation, we can see an example of the line intersection postulate on the diagram of plain end.

Okay, So for this question, were given the diagram and asked to point out an example in the diagram that proves the plane line. Possibly so. Basically, the plane line partial it is saying, is that if I have two points in a plane, then the line that goes through those two points is also on the plane. So from this example, I have plain and and I have two points G and H. Now I see line que going through Jean H. And because Jean, it's lie on em in the vicinity of plane. And then I also know the Q has to be implanted because these two points are there, and that's basically it well.

Yes, The flow of logic on this is basically a implies B, and he implies de therefore a watch. See, in our case, um, the figure is a Rambis. Then the figure out. If it figures around, it's the figure is a parallelogram. The figures of Carol over I'm, uh you're has two pairs of our. Besides, they're parallel. Therefore, um, if figures a promise, then figure has two pairs of opposites sides there, Carol.


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