9 Other formulas that you can solve using the same Inputs

Area of Sector when Radius and Angle in Degrees are Given
Area of Sector=(pi*Subtended Angle in Degrees*(radius of circle^2))/360 GO
Bend Allowance
Bend Allowance=Subtended Angle in Radians*(Radius+Stretch Factor*Width) GO
Radius of Circle from Arc Angle and Area
radius of circle=sqrt((Area of Sector*2)/Subtended Angle in Radians) GO
Sector angle from radius and Sector Area
Subtended Angle in Radians=(Area of Sector*2)/(radius of circle^2) GO
Radius of Circle from Arc Angle and Arc Length
radius of circle=Arc Length/Subtended Angle in Radians GO
Sector angle from radius and Arc length
Subtended Angle in Radians=Arc Length/radius of circle GO
Arc length from Radius and Arc Angle
Arc Length=radius of circle*Subtended Angle in Radians GO
Sector Area from Arc length and Radius
Area of Sector=(Arc Length*radius of circle)/2 GO
Arc Angle from Arc length and Radius
Theta=(pi*Arc Length)/(radius of circle*180) GO

3 Other formulas that calculate the same Output

Area of Sector when Radius and Angle in Degrees are Given
Area of Sector=(pi*Subtended Angle in Degrees*(radius of circle^2))/360 GO
Area of the sector when radius and central angle are given
Area of Sector=(pi*(Radius)^2/360)*Central Angle GO
Sector Area from Arc length and Radius
Area of Sector=(Arc Length*radius of circle)/2 GO

Area of Sector When Radius and Angle in Radians are Given Formula

Area of Sector=(Subtended Angle in Radians*(radius of circle)^2)/2
More formulas
Area of a Circle when radius is given GO
Area of a Circle when diameter is given GO
Circumference of Circle GO
Area of a Circle when circumference is given GO
Area of a Circle when area of sector is given GO
Area of a quarter circle when area of circle is given GO
Circumference of the circle when the area of the circle is given GO
Area of the quadrant GO
Area of the ring GO
Area of a segment GO
Perimeter of a quadrant GO
Perimeter of a sector when angle subtended by an arc at center is given GO
Perimeter of a segment GO
Perimeter of a ring GO
Radius of Circle from Arc Angle and Arc Length GO
Radius of Circle from Arc Angle and Area GO
Area of Sector when Radius and Angle in Degrees are Given GO
Sector angle from radius and Arc length GO
Sector angle from radius and Sector Area GO
Arc length from Radius and Arc Angle GO
Sector Area from Arc length and Radius GO
Arc Angle from Arc length and Radius GO

What is sector of a circle?

A circular sector or circle sector is the portion of a disk enclosed by two radii and an arc, where the smaller area is known as the minor sector and the larger being the major sector. A sector with a central angle of 180° is called a half-disk and is bounded by diameter and a semicircle.

How to Calculate Area of Sector When Radius and Angle in Radians are Given?

Area of Sector When Radius and Angle in Radians are Given calculator uses Area of Sector=(Subtended Angle in Radians*(radius of circle)^2)/2 to calculate the Area of Sector, Area of Sector When Radius and Angle in Radians are Given is the area of the portion of the circle which is enclosed between two radii of circle subtended arc angle to the center of the circle. Area of Sector and is denoted by Asec symbol.

How to calculate Area of Sector When Radius and Angle in Radians are Given using this online calculator? To use this online calculator for Area of Sector When Radius and Angle in Radians are Given, enter Subtended Angle in Radians (θ) and radius of circle (r) and hit the calculate button. Here is how the Area of Sector When Radius and Angle in Radians are Given calculation can be explained with given input values -> 157 = (3.14*(0.1)^2)/2.

FAQ

What is Area of Sector When Radius and Angle in Radians are Given?
Area of Sector When Radius and Angle in Radians are Given is the area of the portion of the circle which is enclosed between two radii of circle subtended arc angle to the center of the circle and is represented as Asec=(θ*(r)^2)/2 or Area of Sector=(Subtended Angle in Radians*(radius of circle)^2)/2. Subtended Angle in radians is the angle made by something from a given viewpoint and The radius of circle is the distance from center of circle to the the circle.
How to calculate Area of Sector When Radius and Angle in Radians are Given?
Area of Sector When Radius and Angle in Radians are Given is the area of the portion of the circle which is enclosed between two radii of circle subtended arc angle to the center of the circle is calculated using Area of Sector=(Subtended Angle in Radians*(radius of circle)^2)/2. To calculate Area of Sector When Radius and Angle in Radians are Given, you need Subtended Angle in Radians (θ) and radius of circle (r). With our tool, you need to enter the respective value for Subtended Angle in Radians and radius of circle and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Area of Sector?
In this formula, Area of Sector uses Subtended Angle in Radians and radius of circle. We can use 3 other way(s) to calculate the same, which is/are as follows -
  • Area of Sector=(pi*(Radius)^2/360)*Central Angle
  • Area of Sector=(pi*Subtended Angle in Degrees*(radius of circle^2))/360
  • Area of Sector=(Arc Length*radius of circle)/2
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