How to calculate the area of a triangle inscribed on a circle?
|dw:1373207935589:dw| i cant find the way to calculate the bottom side of the triangle...
doesnt an inscribed triangle have all 3 verts on the edge of the circle?
this one has the one vertice on the centre of the circle
then that is just a triangle drawn inside of a circle. you will have to know some more information, or be able to deduce sides and chords and angles as suited
I know only the radius. 1.33
you need to know one more piece of information
Do you know the angle between two radii?
|dw:1373208247310:dw| both triangles have 2 equal sides of r
i know only the radius. 1.33
if you only know the radius of the circle .... then you can only give a range of areas for the triangles
anywhere from 0 to i believe the max is either a 45 degree or a 60 degree central angle
hum.. i know the radius which is 1.33 and i know that inside the circle it fits 6 triangles. sorry. i didnt know that this info was important.
6 triangles creates a hexagon of equalaterals
so the central angle is pi/3
|dw:1373208491434:dw|
|dw:1373208562317:dw|
why is it pi/3? |dw:1373208534725:dw| Is that angle, 90º?
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