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Central Angle of Annulus Sector is the angle whose apex (vertex) is the center of the concentric circles of Annulus and whose legs (sides) are radii intersecting the circles in four distinct points. Check FAQs
Central(Sector)=lInner Arc(Sector)rOuter-b
Central(Sector) - Central Angle of Annulus Sector?lInner Arc(Sector) - Inner Arc Length of Annulus Sector?rOuter - Outer Circle Radius of Annulus?b - Breadth of Annulus?

Central Angle of Annulus Sector given Inner Arc Length and Breadth Example

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Here is how the Central Angle of Annulus Sector given Inner Arc Length and Breadth equation looks like with Values.

Here is how the Central Angle of Annulus Sector given Inner Arc Length and Breadth equation looks like with Units.

Here is how the Central Angle of Annulus Sector given Inner Arc Length and Breadth equation looks like.

28.6479Edit=3Edit10Edit-4Edit
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Central Angle of Annulus Sector given Inner Arc Length and Breadth Solution

Follow our step by step solution on how to calculate Central Angle of Annulus Sector given Inner Arc Length and Breadth?

FIRST Step Consider the formula
Central(Sector)=lInner Arc(Sector)rOuter-b
Next Step Substitute values of Variables
Central(Sector)=3m10m-4m
Next Step Prepare to Evaluate
Central(Sector)=310-4
Next Step Evaluate
Central(Sector)=0.5rad
Next Step Convert to Output's Unit
Central(Sector)=28.6478897565466°
LAST Step Rounding Answer
Central(Sector)=28.6479°

Central Angle of Annulus Sector given Inner Arc Length and Breadth Formula Elements

Variables
Central Angle of Annulus Sector
Central Angle of Annulus Sector is the angle whose apex (vertex) is the center of the concentric circles of Annulus and whose legs (sides) are radii intersecting the circles in four distinct points.
Symbol: Central(Sector)
Measurement: AngleUnit: °
Note: Value should be between 0 to 360.
Inner Arc Length of Annulus Sector
Inner Arc Length of Annulus Sector is the distance between the two points along the inner curve of Annulus.
Symbol: lInner Arc(Sector)
Measurement: LengthUnit: m
Note: Value should be greater than 0.
Outer Circle Radius of Annulus
Outer Circle Radius of Annulus is the radius of a larger circle of the two concentric circles that form its boundary.
Symbol: rOuter
Measurement: LengthUnit: m
Note: Value should be greater than 0.
Breadth of Annulus
Breadth of Annulus is defined as the shortest distance or measurement between outer circle and inner circle of Annulus.
Symbol: b
Measurement: LengthUnit: m
Note: Value should be greater than 0.

Other Formulas to find Central Angle of Annulus Sector

​Go Central Angle of Annulus Sector given Area
Central(Sector)=2ASectorrOuter2-rInner2
​Go Central Angle of Annulus Sector given Outer Arc Length and Breadth
Central(Sector)=lOuter Arc(Sector)rInner+b
​Go Central Angle of Annulus Sector given Perimeter
Central(Sector)=PSector-(2(rOuter-rInner))rOuter+rInner
​Go Central Angle of Annulus Sector given Area and Outer Circle Radius
Central(Sector)=2ASectorb((2rOuter)-b)

How to Evaluate Central Angle of Annulus Sector given Inner Arc Length and Breadth?

Central Angle of Annulus Sector given Inner Arc Length and Breadth evaluator uses Central Angle of Annulus Sector = Inner Arc Length of Annulus Sector/(Outer Circle Radius of Annulus-Breadth of Annulus) to evaluate the Central Angle of Annulus Sector, The Central Angle of Annulus Sector given Inner Arc Length and Breadth formula is defined as the angle whose apex (vertex) is the center of the concentric circles of Annulus and whose legs (sides) are radii intersecting the circles in four distinct points, calculated using inner arc length and breadth of Annulus Sector. Central Angle of Annulus Sector is denoted by Central(Sector) symbol.

How to evaluate Central Angle of Annulus Sector given Inner Arc Length and Breadth using this online evaluator? To use this online evaluator for Central Angle of Annulus Sector given Inner Arc Length and Breadth, enter Inner Arc Length of Annulus Sector (lInner Arc(Sector)), Outer Circle Radius of Annulus (rOuter) & Breadth of Annulus (b) and hit the calculate button.

FAQs on Central Angle of Annulus Sector given Inner Arc Length and Breadth

What is the formula to find Central Angle of Annulus Sector given Inner Arc Length and Breadth?
The formula of Central Angle of Annulus Sector given Inner Arc Length and Breadth is expressed as Central Angle of Annulus Sector = Inner Arc Length of Annulus Sector/(Outer Circle Radius of Annulus-Breadth of Annulus). Here is an example- 1641.403 = 3/(10-4).
How to calculate Central Angle of Annulus Sector given Inner Arc Length and Breadth?
With Inner Arc Length of Annulus Sector (lInner Arc(Sector)), Outer Circle Radius of Annulus (rOuter) & Breadth of Annulus (b) we can find Central Angle of Annulus Sector given Inner Arc Length and Breadth using the formula - Central Angle of Annulus Sector = Inner Arc Length of Annulus Sector/(Outer Circle Radius of Annulus-Breadth of Annulus).
What are the other ways to Calculate Central Angle of Annulus Sector?
Here are the different ways to Calculate Central Angle of Annulus Sector-
  • Central Angle of Annulus Sector=(2*Area of Annulus Sector)/(Outer Circle Radius of Annulus^2-Inner Circle Radius of Annulus^2)OpenImg
  • Central Angle of Annulus Sector=Outer Arc Length of Annulus Sector/(Inner Circle Radius of Annulus+Breadth of Annulus)OpenImg
  • Central Angle of Annulus Sector=(Perimeter of Annulus Sector-(2*(Outer Circle Radius of Annulus-Inner Circle Radius of Annulus)))/(Outer Circle Radius of Annulus+Inner Circle Radius of Annulus)OpenImg
Can the Central Angle of Annulus Sector given Inner Arc Length and Breadth be negative?
No, the Central Angle of Annulus Sector given Inner Arc Length and Breadth, measured in Angle cannot be negative.
Which unit is used to measure Central Angle of Annulus Sector given Inner Arc Length and Breadth?
Central Angle of Annulus Sector given Inner Arc Length and Breadth is usually measured using the Degree[°] for Angle. Radian[°], Minute[°], Second[°] are the few other units in which Central Angle of Annulus Sector given Inner Arc Length and Breadth can be measured.
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