For two arcs to be congruent, what conditions must be met? Check all that
apply.
A. They must have the same central angle measure.
O
B. They must be in the same circle or congruent circles.
C. They must overlap.
D. One must be a major arc and the other a minor arc.

Respuesta :

Answer:

Must be have the same central angle measure

Must be in the same circle or congruent circles

Step-by-step explanation:

For two arcs to be congruent, they must have the same central angle measure and they should be in the same circle or the congruent circles.

How two arcs are said to be congruent?

The two arcs are said to be congruent, if and only if they have

  • Equal in measure and they're segments of congruent circles
  • Same central angle measure

Verifying the given statements:

Given that,

Option A: They must have the same central angle measure (true)

Option B: They must be in the same circle or congruent circles (true)

Option C: They must overlap (false)

Option D: One must be a major arc and the other a minor arc (false)

Therefore, the conditions at option A and option B are applied for the two arcs to be congruent.

So, the two conditions are:

1) They must have the same central angle measure

2) They must be in the same circle or congruent circles.

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