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The shortest distance from the center of the circumscribed circle to the sides of the inscribed triangle is the circles radius?

FALSE


Is the shortest distance from the center of the circumscribed circle to the vertices of the inscribed triangle is the circles radius?

True


Is the shortest distance from the center of the inscribed circle to the triangle sides is the circles?

It is its inradius.


The shortest distance from the center of the circumscribed circle to the vertices of the inscribed triangle is the circles radius?

False apex q


What is the relationship between circles and triangles?

Circles and triangles are geometric shapes with distinct properties, but they can be related through various geometric principles. For example, a circle can be inscribed in a triangle or a triangle can be inscribed in a circle. Additionally, the circumcircle of a triangle is a circle that passes through all three vertices of the triangle. These relationships demonstrate the interconnected nature of geometric shapes and the principles that govern their properties.


What will be the ratio of circles to triangles in a drawing showing 4 circles and 7 triangles?

4/(7) = 4/7 is the ratio of circles to triangles. Some prefer to express this as 4:7.


triangles to circles is?

50,000


What is ratio of 2 circles and 3 triangles?

The ratio of 2 circles and 3 triangles can be expressed as : 2 : 3.


What is the ratio of 2 circles and 3 triangles?

The ratio of two circles to three triangles is not a straightforward comparison as circles and triangles are different shapes. However, if we are comparing the areas of two circles to the combined areas of three triangles, we would need to calculate the area of each shape using their respective formulas (πr^2 for circles and 1/2 base x height for triangles) and then compare the total areas. The ratio would then be the total area of the circles divided by the total area of the triangles.


Do circles make equilateral triangles?

No.


What is the repeat unit of design for Islam?

The four basic shapes, or "repeat units," from which the more complicated patterns are constructed are: circles and interlaced circles; squares or four-sided polygons; the ubiquitous star pattern, ultimately derived from squares and triangles inscribed in a circle; and multisided polygons.


Formula for finding area of rectangle with two inscribed circles?

Assume that the two inscribed circles are "side-by-side" and have the same radii of r, then: A= 8 x r x r.