Spherical trigonometry is the branch of Spherical geometry which deals with the relationships between trigonometric functions of the sides and angles of the spherical polygons defined by a number of intersecting great circles on the sphere. If you like geometry, then complete our quiz now!
Greece
Ancient Egypt
Mesopotamia
Turkey
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Sin A/ Sin a = Sin B/ Sin b= Sin C/ Sin c
Sin A/ Sin B
Sin A/ Sin B= Sin b/Sin a
Sin B/ Sin b= Sin C/ Sin c
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A sphere.
A cube
A triangle.
A polygon on the surface of the sphere defined by a number of great-circle arcs.
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Not much
3 planes
4 planes
5 planes
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OA.OB/OC
OA. (OB x OC)
OB.OA.OC
(0A.OB.OC)^2
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Napier
Newton
Pythagoras
Pascal
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The intersection of the surface with planes through the center of the sphere.
The intersection on the sides of the sphere.
The intersection of the angles with planes through the center of the sphere.
The intersection of the median with planes through the center of the sphere.
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(aCbAcB)
Acbabc
ACBACB
CAaBbC
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Diagon
Diagonal
Median
Perimeter
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