Parts Of A Circle Radius Diameter Chord Circumference Sector
![Ss1 Second Term Mathematics Senior Secondary School тжт юааcircleюаб And Itтащs Ss1 Second Term Mathematics Senior Secondary School тжт юааcircleюаб And Itтащs](https://www.onlinemathlearning.com/image-files/xparts-of-a-circle.png.pagespeed.ic.ga2_unNRlm.png)
Ss1 Second Term Mathematics Senior Secondary School тжт юааcircleюаб And Itтащs We will also learn about congruent circles, concentric circles and intersecting circles. the following figures show the different parts of a circle: tangent, chord, radius, diameter, minor arc, major arc, minor segment, major segment, minor sector, major sector. scroll down the page for more examples and explanations. The parts of a circle are the circle, center, radius, diameter, circumference, arc, area, chord, secant, tangent, sector and segment. the definition of a circle is a closed plane figure where all points in a plane are equidistant, (the radius), from a given point (the center).
![Difference Between radius And diameter Difference Between radius And diameter](https://ytimg.googleusercontent.com/vi/D234VeyZBbk/maxresdefault.jpg)
Difference Between Radius And Diameter A part of a circumference of the circle is known as an arc. an arc is a continuous piece of the circle. the arc paq is known as the minor arc and arc pbq is the major arc. now go through the circular region which is cut off from the rest of the circle by a secant or a chord. segment. The parts of a circle can be identified by looking at the shape of the circle and measuring different points, such as the radius, diameter, and circumference. other parts, such as the chord, arc, and sector, can be identified by drawing lines and angles within the circle. functions and graphs. Learn the parts of a circle, center, radius, diameter, chord, circumference, arc, sector, and segment. very useful to make art integrated maths project and t. Area of a sector of a circle = (l × r) 2 (when the length and radius is given) perimeter of a sector of a circle = 2 radius ( (θ 360) × 2πr ) where, r = radius of the circle. l = length of the arc. θ = angle in degrees. π = pi with the value approximated to 3.14159 or 22 7. ☛ related topics.
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