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In Exercises 5-11 you will have to visualize certain lines and planes not shown in the diagram of the box. When you name a plane, name it by using four points, no three of which are collinear.

Write the postulate that assures you that AC↔exists.

Short Answer

Expert verified

The postulate that assures that AC↔exists is Postulate 6 which states that there is exactly one line passing through two points.

Step by step solution

01

Step 1. Observe the given diagram.

The given diagram is:

02

Step 2. Write the postulate 6.

Postulate 6 states that there is exactly one line passing through two points.

03

Step 3. Write the postulate that assures the existence of AC.

Therefore, it can be noticed that postulate 6 which states that there is exactly one line passing through two points assures the existence of AC↔.

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