If two chords in a circle are equal in length, what can be said about their dist

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Question: If two chords in a circle are equal in length, what can be said about their distances from the center of the circle?

Options:

Correct Answer: They are equal

Solution:

If two chords in a circle are equal in length, they are equidistant from the center of the circle.

If two chords in a circle are equal in length, what can be said about their distances from the center of the circle?

If two chords in a circle are equal in length, what can be said about their distances from the center of the circle?

Step 1: Understand what a chord is. A chord is a straight line that connects two points on the edge of a circle.
Step 2: Recognize that the center of the circle is the middle point of the circle.
Step 3: Know that the distance from the center of the circle to a chord is the shortest line from the center to the chord, which is perpendicular to the chord.
Step 4: If two chords are equal in length, they must be the same distance from the center of the circle.
Step 5: Therefore, we can say that if two chords are equal in length, they are equidistant from the center of the circle.

Chord Properties – In a circle, equal-length chords are equidistant from the center.
Circle Geometry – Understanding the relationship between chords and their distances from the center of the circle.