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## Third angle of Kite Solution

STEP 0: Pre-Calculation Summary
Formula Used
angle_c = ((2*pi)-Angle A-Angle B)/2
∠C = ((2*pi)-∠A-∠B)/2
This formula uses 1 Constants, 2 Variables
Constants Used
pi - Archimedes' constant Value Taken As 3.14159265358979323846264338327950288
Variables Used
Angle A - The angle A the space between two intersecting lines or surfaces at or close to the point where they meet. (Measured in Degree)
Angle B - The angle B the space between two intersecting lines or surfaces at or close to the point where they meet. (Measured in Degree)
STEP 1: Convert Input(s) to Base Unit
Angle A: 30 Degree --> 0.5235987755982 Radian (Check conversion here)
Angle B: 45 Degree --> 0.785398163397301 Radian (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
∠C = ((2*pi)-∠A-∠B)/2 --> ((2*pi)-0.5235987755982-0.785398163397301)/2
Evaluating ... ...
∠C = 2.48709418409204
STEP 3: Convert Result to Output's Unit
2.48709418409204 Radian -->142.500000000034 Degree (Check conversion here)
142.500000000034 Degree <-- Angle C
(Calculation completed in 00.015 seconds)

## < 5 Angle, Area and Perimeter of Kite Calculators

Second angle of Kite
angle_b = arccos((((Symmetry Diagonal-Distance from center to a point)^2)+(Side B^2)-(Diagonal/2)^2)/(2*(Symmetry Diagonal-Distance from center to a point)*(Side B))) Go
First angle of Kite
angle_a = arccos(((Distance Between the Points^2)+(Side A^2)-(Diagonal 2/2)^2)/(2*Distance Between the Points*Side A)) Go
Third angle of Kite
angle_c = ((2*pi)-Angle A-Angle B)/2 Go
Area of Kite
area = (Symmetry Diagonal*Diagonal)/2 Go
Perimeter of Kite
perimeter = 2*(Side A+Side B) Go

### Third angle of Kite Formula

angle_c = ((2*pi)-Angle A-Angle B)/2
∠C = ((2*pi)-∠A-∠B)/2

## What is kite?

In Euclidean geometry, a kite is a quadrilateral whose four sides can be grouped into two pairs of equal-length sides that are adjacent to each other. In contrast, a parallelogram also has two pairs of equal-length sides, but they are opposite to each other instead of being adjacent.

## How to Calculate Third angle of Kite?

Third angle of Kite calculator uses angle_c = ((2*pi)-Angle A-Angle B)/2 to calculate the Angle C, The Third angle of kite formula is defined as C=(360-A-B)/2 where A is first angle, B is second angle and C is third angle of kite. Angle C and is denoted by ∠C symbol.

How to calculate Third angle of Kite using this online calculator? To use this online calculator for Third angle of Kite, enter Angle A (∠A) & Angle B (∠B) and hit the calculate button. Here is how the Third angle of Kite calculation can be explained with given input values -> 142.5 = ((2*pi)-0.5235987755982-0.785398163397301)/2.

### FAQ

What is Third angle of Kite?
The Third angle of kite formula is defined as C=(360-A-B)/2 where A is first angle, B is second angle and C is third angle of kite and is represented as ∠C = ((2*pi)-∠A-∠B)/2 or angle_c = ((2*pi)-Angle A-Angle B)/2. The angle A the space between two intersecting lines or surfaces at or close to the point where they meet & The angle B the space between two intersecting lines or surfaces at or close to the point where they meet.
How to calculate Third angle of Kite?
The Third angle of kite formula is defined as C=(360-A-B)/2 where A is first angle, B is second angle and C is third angle of kite is calculated using angle_c = ((2*pi)-Angle A-Angle B)/2. To calculate Third angle of Kite, you need Angle A (∠A) & Angle B (∠B). With our tool, you need to enter the respective value for Angle A & Angle B 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 Angle C?
In this formula, Angle C uses Angle A & Angle B. We can use 5 other way(s) to calculate the same, which is/are as follows -
• perimeter = 2*(Side A+Side B)
• area = (Symmetry Diagonal*Diagonal)/2
• angle_a = arccos(((Distance Between the Points^2)+(Side A^2)-(Diagonal 2/2)^2)/(2*Distance Between the Points*Side A))
• angle_b = arccos((((Symmetry Diagonal-Distance from center to a point)^2)+(Side B^2)-(Diagonal/2)^2)/(2*(Symmetry Diagonal-Distance from center to a point)*(Side B)))
• angle_c = ((2*pi)-Angle A-Angle B)/2
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