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Multiply ( pi R2 ) by [ (angle included in the sector) / 360 ].

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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


How do you find an area of a sector of a circle?

Multiply ( pi R2 ) by [ (angle included in the sector) / 360 ].


A sector of a circle has a central angle of 50 and an area of 605 cm2 Find the radius of the circle?

If the sector of a circle has a central angle of 50 and an area of 605 cm2, the radius is: 37.24 cm


What is the formula used to find the area of a sector?

area of sector = (angle at centre*area of circle)/360


How do you find the area of a shaded region in a circle?

(pi * radius squared) * ( sector angle / 360 )


What is the formula of the sector of the circle?

There is no specific formula for a sector of a circle. There is a formula for its angle (at the centre), its perimeter, its area.


How can you find the measure of the central angle with the sector area known?

It is found by: (sector area/entire circle area) times 360 in degrees


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

Area of a sector of a circle.


What is the area of a circle if the area of its sector is 49?

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


A central angle measuring 120 degrees intercepts an arc in a circle whose radius is 6. What is the area of the sector of the circle formed by this central angle?

The area of the sector of the circle formed by the central angle is: 37.7 square units.


What is the area of the shaded sector if the circle has a radius of 3 and the central angle is 90 degrees?

Find the area of the shaded sector. radius of 3 ...A+ = 7.07


If the arc length of a sector in the unit circle is 3 radians what is the measure of the angle of the sector?

In a unit circle, the arc length ( s ) is directly equal to the angle ( \theta ) in radians. Therefore, if the arc length of a sector is 3 radians, the measure of the angle of the sector is also 3 radians.