The Radius of a Circle within a Triangle formula computes Circle within a Triangle the radius of circle (r) that is perfectly inscribed within a triangle.
INSTRUCTIONS: Choose units and enter the following:
(a) This is the length of side a.
(b) This is the length of side b.
(c) This the length of side c.
Radius (r): The calculator returns the radius (r) of the circle the that could be inscribed within the triangle in meters. However, this can be automatically converted to other length units (e.g. feet) via the pull-down menu.
Circle Equation from Center and one Point - Develops the general equation of a circle based on the coordinates of the center (h,k) and any point on the circle (x,y).
Circle Equation from Three Points: Develops the general equation of a circle that goes through three points that are not in a straight line.
Circle with same Perimeter as an Ellipse - Computes the radius of the circle with the same perimeter of an ellipse defined by the semi-major and semi-minor axes.
Rectangles to Cover a Circle - Computes the number of rectangles needed to minimally cover a circle based on the circle's diameter and the length and width of the rectangles.
This equation, Circle - radius in triangle, references 0 pages
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This equation, Circle - radius in triangle, is used in 3 pages