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Here we will learn about the area of a segment including how to identify a segment of a circle and how to find the area of it. There are also worksheets based on Edexcel, AQA and OCR exam questions, along with further guidance on where to go next if you’re still stuck.
The area of the segment of a circle is determined by subtracting the triangle formed inside the sector from the sector which has the segment. In this article, we shall discuss in detail the segment and area of a segment of a circle and all related theorems with proof.
Free segment of a circle GCSE maths revision guide, including step by step examples, exam questions and free segment of a circle worksheet.
These worksheets are based on finding the area of the segment of a circle using the parameters like area of triangle, area of sector and central angle.
What is the Area of a Segment? A segment is created when a chord (a straight line across the circle) divides the circle into two parts. To find the area of a segment you need to find the area of the sector and subtract the area of the triangle.
We will learn to find the area and perimeter of the segment of a circle and describe the theorems based on the segment along with some solved examples for a better understanding of the concept. 1. What is the Segment of a Circle?
Area of a Segment. Equipment needed: Calculator, pen. Guidance. Read each question carefully before you begin answering it. Check your answers seem right. Always show your workings. Video Tutorial. www.corbettmaths.com/contents. Video 63. Answers and Video Solutions. 1. Shown below is a sector, OAB, of a circle with centre O.
