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How many scalene triangles exist with integral sides and a perimeter of 15?
3
How many scalene triangles exist with integral sides and a perimeter of 9?
bobs ur uncle
Triangles in a hexagon?
It is possible to divide a hexagon into 4 or more - up to infinitely many - triangles.
What polyhedron has 2 congruent triangles?
A polyhedron with two congruent triangles. There are very many possible configurations.
What is 99cm to the nearest meter?
Well, to get that answer, there's about 30 inches in a meter, and about 2.5 cm in an inch. So, to get how many meters 99cm goes into, just multiply 30 by 2.5 and divide 99 by what you get.
How many triangles have the perimeter of 15cm?
2
How many different triangles are there that have a perimeter of 10?
Infinitely many.
How many scalene triangles exist with integral sides and a perimeter of 15?
3
How many scalene triangles exist with integral sides and a perimeter of 9?
bobs ur uncle
How many triangles can be drawn from 6 points where 4 of them are in straight line?
There are 16 possible triangles.
Triangles in a hexagon?
It is possible to divide a hexagon into 4 or more - up to infinitely many - triangles.
What polyhedron has 2 congruent triangles?
A polyhedron with two congruent triangles. There are very many possible configurations.
How many distinct equilateral triangles with a perimeter of 60 units have integer side lengths?
There is only one equilateral triangle with a perimeter of 60 units. Its side lengths are integers.
What is 99cm to the nearest meter?
Well, to get that answer, there's about 30 inches in a meter, and about 2.5 cm in an inch. So, to get how many meters 99cm goes into, just multiply 30 by 2.5 and divide 99 by what you get.
How many triangles are formed when you draw all the possible diagonals from just one vertex of a 35 gon?
33 triangles
How many triangles or quadrilaterals can you draw that have a perimeter of 40 Cm?
There are an infinite number of each. I can't draw them right now, as I am busy.
Given n points in the plane you draw all possible triangles whose vertices are any three of the given points Atleast how many of them are obtuse-angled triangles?
The least number of obtuse triangles, if all possible triangles are drawn for n points in a plane, is zero. If all the n points lie in a straight line, no triangles are possible and so no obtuse triangles are able to be drawn; thus for any number n, there is a possibility that no obtuse triangles can be drawn, so the least possible number of obtuse triangles drawn is zero.
