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The area of the circle is
(17,640)/(the number of degrees in the central angle of the sector)

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12y ago

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To find the area of a sector you multiply the area of the circle by the measure of the arc determined by the sector?

Area of sector/Area of circle = Angle of sector/360o Area of sector = (Area of circle*Angle of sector)/360o


The area of a sector is the area of the circle multiplied by the fraction of the circle covered by that sector?

The area of a sector is the area of the circle multiplied by the fraction of the circle covered by that sector. This is a true statement and correct formula.


Is the area of a sector the area of the circle multiplied by the fraction of the circle covered by that sector?

true


A circle has an area of 30 in What is the area of a 60 sector of this circle?

Divide the area of the sector by 360 and multiply it to the area. The area of the sector is 5 square inches.


To find the area of a sector you multiply the area of the circle by the fraction of the circle covered by that sector?

That would certainly do it.


Find the area of the sector when the sector measures 10 degrees and the diameter of the circle is 12?

For a circle where sector measures 10 degrees and the diameter of the circle is 12: Sector area = 3.142 square units.


Area enclosed within the central angle of a circle and the circle?

Area of a sector of a circle.


What is the diameter of a circle with an area 49 in2?

49 pi but the circle is 49 and 2


If a circle has a radius of 12 cm and a sector defined by a 120 degree arc what is the area of the sector?

if a circle has a radius of 12cm and a sector defined by a 120 degree arc what is the area of the sector


Portion of the area of a circle is called?

Portion of the area of a circle is called a sector.


If the shaded sector of the circle shown above has an area of 6 square units then what is the area of the entire circle?

The area of a sector of a circle is given by the formula ( \text{Area of sector} = \frac{\theta}{360} \times \pi r^2 ), where ( \theta ) is the angle of the sector in degrees and ( r ) is the radius of the circle. If the shaded sector has an area of 6 square units, we need the angle to determine the entire area of the circle. However, assuming this sector represents a certain fraction of the circle, the area of the entire circle can be found using the formula ( \text{Area of circle} = \frac{6 \times 360}{\theta} ). If the angle is known, you can calculate the total area accordingly.


Area of a part of circle?

Area of a sector of a circle = (pi) x (radius)2 x (central angle of the sector / 360)