Science

Math

Humanities

... and beyond

Socratic Meta
Featured Answers

Topics

A triangle has sides with lengths of 1, 6, and 2. What is the radius of the triangles inscribed circle?

1 Answer

Jan 17, 2016

There is no such triangle since $1+2 < 6$

Explanation:

If a triangle has sides $a$ , $b$ and $c$ then all of the following hold:

$a+b < c$

$b+c < a$

$c+a < b$

Related questions

A triangle has sides with lengths of 4, 6, and 9. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 1, 4, and 2. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 6, 4, and 2. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 6, 4, and 3. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 8, 4, and 3. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 8, 4, and 6. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 8, 7, and 6. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 2, 7, and 6. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 3, 7, and 6. What is the radius of the triangles inscribed circle?
A triangle has sides with lengths of 7, 7, and 6. What is the radius of the triangles inscribed circle?

See all questions in Area of Inscribed Triangle

Impact of this question

2847 views around the world

You can reuse this answer
Creative Commons License