Yes
In mathematics, a sector of a circle is a region bounded by two radii and the arc between them, resembling a "slice" of the circle. It is defined by a central angle and represents a portion of the circle's area. A quadrant, on the other hand, specifically refers to one of the four equal sections of a circle, each created by dividing it with two perpendicular diameters. Essentially, while all quadrants are sectors, not all sectors are quadrants.
they are called sectors :)
45 degrees.
shaded sectors do not appear on listings
A sector in a circle is a portion of the circle defined by two radii and the arc that lies between them. It resembles a "slice" of the circle and is often described in terms of its central angle, which is the angle formed by the two radii. The area of a sector can be calculated using the formula ( A = \frac{\theta}{360} \times \pi r^2 ), where ( \theta ) is the central angle in degrees and ( r ) is the radius of the circle. Sectors are commonly used in geometry and various applications, such as in pie charts.
Two sectors - leaving out the possibility that the sector equals the whole circle.
shaded sectors do not appear on listings
In mathematics, a sector of a circle is a region bounded by two radii and the arc between them, resembling a "slice" of the circle. It is defined by a central angle and represents a portion of the circle's area. A quadrant, on the other hand, specifically refers to one of the four equal sections of a circle, each created by dividing it with two perpendicular diameters. Essentially, while all quadrants are sectors, not all sectors are quadrants.
they are called sectors :)
A circle, semicircle, segments or sectors of circle, ellipse, segments or sectors of ellipses, cardiods, closed convex wriggly shapes.
45 degrees.
shaded sectors do not appear on listings
it is a circle graph
Track
Data collected and collated into sectors of a circle
Data collected and collated into sectors of a circle
area of a circle = area of a rectangle(parallelogram) formed by the sectors of circle with pi as length and radius as bradth.