Epic Area Calculator BETA 1.1

All units, input and output, are in centimeters.

Calculators
Regular Polygons (Side Length, Apothem, Number of Sides)
Regular Polygons (Side Length, Number of Sides, Pi, TAN)
Apothem (Side Length, Number of Sides, Pi, TAN)
Triangles (Base and Height)
Square (Base and Height)
Trapezoid (Base 1, Base 2, and Height)
Pythagorean Theorem (A2, and B2)
Pythagorean Theorem (B2, and C2)
Circle (With Radius)
Circle (With Diameter)
Circle (With Circumference)
Circle Sector (With central area, and total area)
Circle Sector (With central area, and radius, SIN)
Regular Polyhedron (Area of Base, Perimeter of Base, and Height/Altitude between Bases)
Right Pyramid (Area of Base, Perimeter of Base, and Slant/Surface Height)
Sphere Surface Area (Radius)
Sphere Volume (Radius)



Regular Polygons (Side Length, Apothem, Number of Sides)


Side length :

Apothem :

Number of Sides :

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Regular Polygons (Side Length, Number of Sides, Pi, TAN)


Side length :

Number of Sides :

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Apothem (Side Length, Number of Sides, Pi, TAN)


Side length :

Number of Sides :

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Triangles (Base and Height)


Base :

Height :

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Square (Base and Height)


Base :

Height :

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Trapezoid (Base 1, Base 2, and Height)


Base 1 :

Base 2 :

Height :

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Pythagorean Theorem (A2, and B2)


The Pythagorean Theorem is: A2 + B2 = C2

A2 :

B2 :

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Pythagorean Theorem (B2, and C2)


To solve for The A2: A2 = C2 - B2

B2 :

C2 :

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Circle (With Radius)


Radius :

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Circle (With Diameter)


Diameter :

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Circle (With Circumference)


Circumference :

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Circle Sector (With central area, and total area)


Central Angle :

Area :

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Circle Sector (With central area, and radius, SIN)


Central Angle :

Radius :

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Regular Polyhedron (Area of Base, Perimeter of Base, and Height/Altitude between Bases)


Area of base :

Perimeter of base :

Height/Altitude :

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Right Pyramid (Area of Base, Perimeter of Base, and Slant/Surface Height)


Area of base :

Perimeter of base :

Slant/Surface Height/Altitude :

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Sphere Surface Area (Radius)


Radius :

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Sphere Volume (Radius)


Radius :

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