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Calculates the radius, diameter and circumference of a circle given the area. area S 6digit 10digit 14digit 18digit 22digit 26digit 30digit 34digit 38digit 42digit 46digit 50digit

# Find the area of a segment of circle of radius 21 cm and central angle 120

- This inner area, forming a sector of a smaller circle, needs to be subtracted from the previous value, in order to find the area that is swept by the actual wiper blade. This smaller area, using the same angle measure but having a smaller radius (namely, 12 cm), is:
- If you know the segment height and radius of the circle you can also find the segment area. ... Use the calculator below to calculate the segment area given the radius and segment's central angle, using the formula described above. Remember: In this version, the central angle must be in degrees. Radius r: Central angle a (degrees)
- Mar 11, 2011 · Besides the central angle, pick one of the others (it doesn't matter which one), and look at the arc the total angle cuts off. It is the arc we already marked as 120 degrees. Because any inscribed angle in a circle is equal to half of the arc it intercepts, or "cuts off" as you put it, we know this angle also equals 60 degrees.
- The area of the segment is the area of the sector minus the area of the triangle: 120 — = 125t— — 22.1. The area is about 22.1 cm2. 360 The central angle is 900, so the height and the base are both 8 ft. The area of the triangle is A = —(8)(8) = 32.
- Find the area of the segment of a circle, given that the angle of the sector is 120 o and the radius of the circle is 21cm.

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Note: The rectangle and the "bumpy edged shape" made by the sectors are not an exact match. But we could get a better result if we divided the circle into 25 sectors (23 with an angle of 15° and 2 with an angle of 7.5°).

Find the area of the segment of a circle, given that the angle of the sector is 120 o and the radius of the circle is 21cm.

Because 120° takes up a third of the degrees in a circle, sector IDK occupies a third of the circle’s area. Here’s the formal solution: Find the area of circle segment IK. To find the segment area, you need the area of triangle IDK so you can subtract it from the area of sector IDK. Draw an altitude straight down from D to segment IK. That ...

Two tangents making an angle of 120" with each bther are drawn to a circle of radius 6 cm, then the length of each tangent is eqqal to (a) JI .- 6) 6J5 cm G) Ji "^ (d) 2J3 cm 6. To draw a pair of tangents to a circle which are inclined to each other at an angle of 100", it is required to draw tangents at end points of those two radii of the circle,

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