answersLogoWhite

0


Want this question answered?

Be notified when an answer is posted

Add your answer:

Earn +20 pts
Q: How many different triangles can be made with 12 points on a circle?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What cannot be made by a medium triangle and 2 small triangles?

A circle, for sure.


How many triangles can be made from five points?

The geometric shape formed by connecting the perimeter of five points is a pentagon. Its basic construction is that of three triangles with one triangle in the middle sharing two of its sides with a base line of the other two triangles. The maximum number of triangles that can be created, if you count only those triangles that are formed by line segments between each of the five points, are ten (10).


What is the Contribution of hipparchus to trigonometry?

Created the division of a circle into 360 degrees and made one of the first trigonometric tables for solving triangles.


How many circles can be made from three non collinear points?

I guess 3 . Take these 3 points 2 at a time . These two points would be the diameter of the circle .


How can similar triangles be made into congruent triangles?

dilating them.


Similar triangles can be made into congruent triangles by?

Dilating them


Is an octagon made out of triangles?

Yes, an octagon could be considered to be made out of 8 triangles.


How many different triangles can be made if the side lengths are whole numbers and the sum of the sides is 15?

7


Similar triangles can be made into congruent triangles by what?

dialating


What is true about triangles if the triangular prism is made of 2 triangles and 3 rectangles?

That the triangles will be congruent


How is a circle different from a polygon?

Polygons have sides made of line segments (straigh lines). There are no line segments in a circle.


Why does a circle have more points than a line?

This is NOT true.The cardinality of the set of points in a circle is the same as the cardinality of the set of points in a line.First, break the circle and straighten it out. I think you would agree that the number of points remains the same.Now apply some continuous monotonic function that takes one end of that line segment and assigns it to -infinity and the other end to +infinity. I think you would agree that this is possible.We have now made a one-to-one, invertible correspondence between the points in the original circle and the points in a line, demonstrating that the two objects have the same cardinality.Roughly speaking!