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## Inscribed angle when radius and length for major arc are given Solution

STEP 0: Pre-Calculation Summary
Formula Used
inscribed_angle = (90*Length of Major Arc)/(pi*Radius)
θ = (90*L)/(pi*r)
This formula uses 1 Constants, 2 Variables
Constants Used
pi - Archimedes' constant Value Taken As 3.14159265358979323846264338327950288
Variables Used
Length of Major Arc - Length of Major Arc is the length of the arc which is larger than a semicircle. A central angle that is subtended by a major arc has a measure greater than 180°. (Measured in Centimeter)
Radius - Radius is a radial line from the focus to any point of a curve. (Measured in Centimeter)
STEP 1: Convert Input(s) to Base Unit
Length of Major Arc: 15 Centimeter --> 0.15 Meter (Check conversion here)
Radius: 18 Centimeter --> 0.18 Meter (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
θ = (90*L)/(pi*r) --> (90*0.15)/(pi*0.18)
Evaluating ... ...
θ = 23.8732414637843
STEP 3: Convert Result to Output's Unit
23.8732414637843 Radian -->1367.83597917182 Degree (Check conversion here)
1367.83597917182 Degree <-- Inscribed Angle
(Calculation completed in 00.016 seconds)

## < 10+ Angle of Circle Calculators

Angle of intersection between two circles
Inscribed angle when radius and length for minor arc are given
inscribed_angle = (90*Length of Minor Arc)/(pi*Radius) Go
Inscribed angle when radius and length for major arc are given
inscribed_angle = (90*Length of Major Arc)/(pi*Radius) Go
Inscribed angle when other inscribed angle is given
inscribed_angle = (180*pi/180)-Inscribed angle 1 Go
Angle formed at the centre when area of sector is given
central_angle = (Area of Sector*2)/(Radius^2) Go
Central angle when radius and length for major arc are given
central_angle = Length of Major Arc/Radius Go
Central angle when radius and length for minor arc are given
central_angle = Length of Minor Arc/Radius Go
Angle formed at circumference when angle formed at centre subtended by same arc is known
central_angle = 2*Inscribed Angle Go
Inscribed angle of the circle when the central angle of the circle is given
inscribed_angle = Central Angle/2 Go
Angle formed at centre when angle formed at other point on circumference is known
central_angle = 2*Angle A Go

### Inscribed angle when radius and length for major arc are given Formula

inscribed_angle = (90*Length of Major Arc)/(pi*Radius)
θ = (90*L)/(pi*r)

## What is Inscribed angle when radius and length for major arc are given?

Inscribed angle when radius and length for major arc are given is defined by two chords of the circle sharing an endpoint or as an angle whose vertex is on a circle and whose sides contain chords of a circle. This is different than the central angle, whose vertex is at the center of a circle where the measure of the central angle is congruent to the measure of the major arc.

## How to Calculate Inscribed angle when radius and length for major arc are given?

Inscribed angle when radius and length for major arc are given calculator uses inscribed_angle = (90*Length of Major Arc)/(pi*Radius) to calculate the Inscribed Angle, Inscribed angle when radius and length for the major arc are given is the angle formed in the interior of a circle when two secant lines intersect on the circle provided the values for radius and length for the major arc is given. Inscribed Angle and is denoted by θ symbol.

How to calculate Inscribed angle when radius and length for major arc are given using this online calculator? To use this online calculator for Inscribed angle when radius and length for major arc are given, enter Length of Major Arc (L) and Radius (r) and hit the calculate button. Here is how the Inscribed angle when radius and length for major arc are given calculation can be explained with given input values -> 1367.836 = (90*0.15)/(pi*0.18).

### FAQ

What is Inscribed angle when radius and length for major arc are given?
Inscribed angle when radius and length for the major arc are given is the angle formed in the interior of a circle when two secant lines intersect on the circle provided the values for radius and length for the major arc is given and is represented as θ = (90*L)/(pi*r) or inscribed_angle = (90*Length of Major Arc)/(pi*Radius). Length of Major Arc is the length of the arc which is larger than a semicircle. A central angle that is subtended by a major arc has a measure greater than 180° and Radius is a radial line from the focus to any point of a curve.
How to calculate Inscribed angle when radius and length for major arc are given?
Inscribed angle when radius and length for the major arc are given is the angle formed in the interior of a circle when two secant lines intersect on the circle provided the values for radius and length for the major arc is given is calculated using inscribed_angle = (90*Length of Major Arc)/(pi*Radius). To calculate Inscribed angle when radius and length for major arc are given, you need Length of Major Arc (L) and Radius (r). With our tool, you need to enter the respective value for Length of Major Arc and Radius 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 Inscribed Angle?
In this formula, Inscribed Angle uses Length of Major Arc and Radius. We can use 10 other way(s) to calculate the same, which is/are as follows -
• inscribed_angle = (90*Length of Minor Arc)/(pi*Radius)
• inscribed_angle = (90*Length of Major Arc)/(pi*Radius)
• central_angle = Length of Major Arc/Radius
• central_angle = Length of Minor Arc/Radius
• inscribed_angle = Central Angle/2
• inscribed_angle = (180*pi/180)-Inscribed angle 1
• central_angle = (Area of Sector*2)/(Radius^2)
• central_angle = 2*Angle A
• central_angle = 2*Inscribed Angle 