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Angle of Circular Arc is the angle subtended by the end points of a Circular Arc with the center of the circle from which the arc is formed. Check FAQs
Arc=2Inscribed
Arc - Angle of Circular Arc?Inscribed - Inscribed Angle of Circular Arc?

Angle of Circular Arc given Inscribed Angle Example

With values
With units
Only example

Here is how the Angle of Circular Arc given Inscribed Angle equation looks like with Values.

Here is how the Angle of Circular Arc given Inscribed Angle equation looks like with Units.

Here is how the Angle of Circular Arc given Inscribed Angle equation looks like.

40Edit=220Edit
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Angle of Circular Arc given Inscribed Angle Solution

Follow our step by step solution on how to calculate Angle of Circular Arc given Inscribed Angle?

FIRST Step Consider the formula
Arc=2Inscribed
Next Step Substitute values of Variables
Arc=220°
Next Step Convert Units
Arc=20.3491rad
Next Step Prepare to Evaluate
Arc=20.3491
Next Step Evaluate
Arc=0.6981317007976rad
LAST Step Convert to Output's Unit
Arc=40°

Angle of Circular Arc given Inscribed Angle Formula Elements

Variables
Angle of Circular Arc
Angle of Circular Arc is the angle subtended by the end points of a Circular Arc with the center of the circle from which the arc is formed.
Symbol: Arc
Measurement: AngleUnit: °
Note: Value should be between 0 to 360.
Inscribed Angle of Circular Arc
Inscribed Angle of Circular Arc is the angle subtended by the end points of a Circular Arc with any arbitrary point on the opposite arc.
Symbol: Inscribed
Measurement: AngleUnit: °
Note: Value should be between 0 to 360.

Other Formulas to find Angle of Circular Arc

​Go Angle of Circular Arc given Arc Length and Circumference
Arc=2πlArcCCircle
​Go Angle of Circular Arc given Arc Length
Arc=lArcrArc
​Go Angle of Circular Arc given Sector Area
Arc=2ASectorrArc2

How to Evaluate Angle of Circular Arc given Inscribed Angle?

Angle of Circular Arc given Inscribed Angle evaluator uses Angle of Circular Arc = 2*Inscribed Angle of Circular Arc to evaluate the Angle of Circular Arc, Angle of Circular Arc given Inscribed Angle formula is defined as the angle subtended by the arc with the center of the circle from which the Circular Arc is made, and calculated using the inscribed angle of the Circular Arc. Angle of Circular Arc is denoted by Arc symbol.

How to evaluate Angle of Circular Arc given Inscribed Angle using this online evaluator? To use this online evaluator for Angle of Circular Arc given Inscribed Angle, enter Inscribed Angle of Circular Arc (∠Inscribed) and hit the calculate button.

FAQs on Angle of Circular Arc given Inscribed Angle

What is the formula to find Angle of Circular Arc given Inscribed Angle?
The formula of Angle of Circular Arc given Inscribed Angle is expressed as Angle of Circular Arc = 2*Inscribed Angle of Circular Arc. Here is an example- 2291.831 = 2*0.3490658503988.
How to calculate Angle of Circular Arc given Inscribed Angle?
With Inscribed Angle of Circular Arc (∠Inscribed) we can find Angle of Circular Arc given Inscribed Angle using the formula - Angle of Circular Arc = 2*Inscribed Angle of Circular Arc.
What are the other ways to Calculate Angle of Circular Arc?
Here are the different ways to Calculate Angle of Circular Arc-
  • Angle of Circular Arc=(2*pi*Arc Length of Circular Arc)/Circumference of Circle of Circular ArcOpenImg
  • Angle of Circular Arc=Arc Length of Circular Arc/Radius of Circular ArcOpenImg
  • Angle of Circular Arc=(2*Sector Area of Circular Arc)/(Radius of Circular Arc^2)OpenImg
Can the Angle of Circular Arc given Inscribed Angle be negative?
No, the Angle of Circular Arc given Inscribed Angle, measured in Angle cannot be negative.
Which unit is used to measure Angle of Circular Arc given Inscribed Angle?
Angle of Circular Arc given Inscribed Angle is usually measured using the Degree[°] for Angle. Radian[°], Minute[°], Second[°] are the few other units in which Angle of Circular Arc given Inscribed Angle can be measured.
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