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Which kind of triangle has 23mm20mm13mm?
A scalene triangle which has different side lengths
What type of triangle have side lengths of 6 8 and 3 inches?
Because all side lengths are different, it must be a scalene triangle.
What side lengths makes a triangle acute?
An acute triangle sometimes known as a scalene triangle has 3 different side lengths and 3 different interior acute angles that add up to 180 degrees
What type of triangle has all different side lengths?
scalene
How do you classify a triangle with 3 given side lengths?
That depends on what the side lengths are. Until the side lengths are known, the triangle can only be classified as a triangle.
What are the measurements for a scaline triangle?
A scalene triangle is simply a triangle where all of its sides are different lengths. One example of the side lengths of a scalene triangle are: 5cm, 6cm and 7cm
What kind of triangle had all different size angles and all different size side lengths?
A triangle with all different size angles and all different size side lengths is called a scalene triangle. In a scalene triangle, no two sides are of equal length, and consequently, no two angles are the same. This type of triangle does not have any symmetry and can take various shapes depending on the lengths of its sides.
The lengths of the 3 sides of a certain triangle are related as shown below where n is the length of the shortest side of the triangle. 0.5n 1.5n 2.5n Which of these name the lengths of the sides for?
The lengths of the 3 sides of a certain triangle are related as shown below, where n is the length of the shortest side of the triangle.0.5n, 1.5n, 2.5nWhich of these name the lengths of the sides for another triangle, similar to the first triangle, for any value n ≥ 1?
A triangle with all different sides?
Scalene triangles have no congruent side lengths.
What is a 3 sided shape with 3 different side lengths?
A Scalene Triangle.
What the best definition of a scalene triangle?
It is a 3 sided triangle with different side lengths and 3 interior angles of different sizes.
How do you know if you can make more that one triangle?
To determine if you can make more than one triangle with a given set of side lengths, you can use the triangle inequality theorem, which states that the sum of the lengths of any two sides must be greater than the length of the remaining side. If the side lengths meet this condition, you can form a triangle, but if the side lengths are the same (like in the case of an equilateral triangle), only one unique triangle can be formed. Additionally, if the angles are not specified and the side lengths allow for different arrangements, multiple triangles may be possible.
