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herfra

Angle ACB = X = 46.5973196854

Line Segment CD = X = 4

Area of Triangle ABC = 4.61880215352

Angle BAD = 15°

Mauve Area / Green Area = 49 / 9

Angle CPH = X = 144°

Angle CDE = X = 40°

Orange Area = 23.313708499

Blue Area = 54 / 5 = 10.8

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ACB = X = 25.7142857143 °

Mauve fraction = 1 / 10

Green Area = 3.46410161514

Angle BAC = 45°

EPF = 128.793976887

Blue = Red = Orange = ???

Total Area of Square = 272

Blue Area = 2.23611165369

Circle Area = 267.035375555

DE = ( a + b ) / 2 = R

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Orange = 3.14159265359

Proof: R = ( a + b + c ) / 2

tan BAC = 1.61803398875

BC = 4.66666666667 = 14 / 3

R₁ / R = 0.57735026919

Orange Area = 7.86207548082

Scalable version: Red Area = 4 ( Green Area )

Proof: a ^ 2 = b ^ 2 + c ^ 2

X / Y = 1 / 4 = 0.25

Rhombus. Angle AED = 110°

BE = 7.21110255093

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tan DBE = 0.333333333333

A Look-alike to play with !

Big Circle = 44.0310143021

DG / GH = 3

s = ( 2 + 4 ) ⇒ BF = d = 10

CD = X = 9.79795897113

Proof : c / ( a + b ) = 1 / 1 = 1

Line Segment AC = 40

FK / AB = 3 / 2 = 1.5

DAE / CAL = 3 / 2 = 1.5

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Red / Orange = 2 / 3

Radius R = 4.58257569496

Sum = X + Y = 16

Line Segment AD = X = 30

Magenta Area = 32

BD = X = 1.41421356237

Radius R = 0.913700503496

Calculated version: AC = X = 6

Line Segment AC = X = 6

BFE is always > CDF

Angle AMB = 45°

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DE = X = 1.90813184572

Angle FBH = 45°

Angle CFE = X = 30°

BCD = X = 10

Shaded = 63.3982236862

Green = 7 ⇒ Red = 7

Angle BHF = 30°

Angle CAF = 30°

Ratio AD / CD = 1 /2 = 0.5

Green Area = 80