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  2. Aug 3, 2023 · As we know, the segment of a circle is made of an arc and a chord of a circle. Thus mathematically, Perimeter (P) of the segment = length of the arc + length of the chord. The formula to find the perimeter of the segment of a circle can either be expressed in terms of degree or in terms of radians.

  3. A segment of a circle is the region that is bounded by an arc and a chord of the circle. Learn the process of finding the area of a segment of a circle along with a few solved examples and practice questions.

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  4. There are two main "slices" of a circle: The "pizza" slice is called a Sector. And the Segment, which is cut from the circle by a "chord" (a line between two points on the circle).

    • calculate the area of a segment of a circle. Calculate the area of the segment shown below. Give your answer to 3 significant figures. Find the length of the radius.
    • calculate the perimeter of a segment. Calculate the perimeter of the segment shown below. Give your answer to 3 decimal places. Find the length of the radius.
    • calculate the area of a segment given the length of the radii and the angle. Calculate the area of the segment shown below. Give your answer to 3 decimal places.
    • calculate the perimeter of a segment given the length of the radii and the angle. Calculate the perimeter of the segment shown below. Give your answer to 3 decimal places.
  5. Learn how to find the length of arcs of circles and how to calculate the area of sectors and segments.

  6. A segment of a circle is the area enclosed by a chord and an arc of a circle. There are two types of segments, ‐ A minor segment is a segment where the arc length is less than half of the circumference of the circle. ‐ A major segment is a segment where the arc length is greater than half of the circumference of the circle.

  7. A segment is defined by the arc and chord that form its outer boundary. See Arc Definition and Chord Definition for more information. The key properties a segment inherits from them are shown below.

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