Question

What kind of triangle is this?

92°
54°
34°

equilateral
isosceles but not equilateral
scalene





who ever answers first will get branlyest

Answer 1

Answer:

Scalene

Step-by-step explanation:

It cannot be a equilateral triangle because it would have to have 3 equal sides and angles.

Isosceles triangles would need to have two equal angles and sides.

It therefore has to be a scalene triangle because it has 3 different sides and 3 different angles.

Answer 2

Solution:

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An equilateral triangle must have:

• Equal side lengths
• Each angle must be 60°

This triangle has:

• A 92° angle
• A 54° angle
• A 34° angle

Since this triangle does not have angles measuring 60° each, this is not an equilateral triangle.

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An isosceles triangle must have:

• Two sides measuring the same length
• Two angles must be equivalent.

This triangle has:

• A 92° angle
• A 54° angle
• A 34° angle

Since this triangle does not have two angles that are equivalent, this is not an isosceles triangle.

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A scalene triangle must have:

• All sides measuring different lengths.
• All angles are different.

This triangle has:

• A 92° angle
• A 54° angle
• A 34° angle

Since this triangle has all three angles that are different from each other, this is a scalene triangle.

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In conclusion, this triangle is classified as a scalene triangle.