Best Answer

you can make 76 different triangles on a 3x3 grid

Study guides

☆☆

Q: How many different triangles can you make on a 3X3 grid?

Write your answer...

Submit

Still have questions?

Continue Learning about Geometry

Many different types, but mostly equilateral triangles.

u can make none.

9 squares = 18 triangles * * * * * The correct answer is 76. There are 9 points in the grid. You can pick any 3 out of these 9 points in 9*8*7/(3*2*1) = 84 ways. However, 3 will form horizontal lines in the grid, 3 will form vertical lines in the grid, and 2 will form diagonal lines in the grid. None of these 8 triplets will form triangles, but all the rest will. So the answer is 84-8=76.

There are 6 triangles in an octagon

Infinitely many.

Related questions

depends on what size triangles and what kind of triangles?

Many different types, but mostly equilateral triangles.

If its a 4 by 5 grid, there are 20 squares because 4 times 5 =20 20 by 2 is 40 so there are 40 triangles because there are 2 triangles that fit into each square. Hope this helps!

u can make none.

The correct answer is 76. There are 9 points in the grid. You can pick any 3 out of these 9 points in 9*8*7/(3*2*1) = 84 ways. However, 3 will form horizontal lines in the grid, 3 will form vertical lines in the grid, and 2 will form diagonal lines in the grid. None of these 8 triplets will form triangles, but all the rest will. So the answer is 84-8=76.

There are 3 triangles in a pentagon

9 squares = 18 triangles * * * * * The correct answer is 76. There are 9 points in the grid. You can pick any 3 out of these 9 points in 9*8*7/(3*2*1) = 84 ways. However, 3 will form horizontal lines in the grid, 3 will form vertical lines in the grid, and 2 will form diagonal lines in the grid. None of these 8 triplets will form triangles, but all the rest will. So the answer is 84-8=76.

There are 6 triangles in an octagon

10 triangles

10 triangles make a decagon

27 triangles make up an Icosihenagon

depends on the side of the triangles?

People also asked

Featured Questions