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It has 3 sides 2 of which are equal in lengths

It has 3 interior angles 2 of which are equal in size

Its 3 interior angles add up to 180 degrees

It has 1 line of symmetry

It will tessellate

It has a perimeter which is the sum of its 3 sides

It has an area which is 0.5*base*perpendicular height

It has no diagonals

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Can you use the term isosceles to describe a triangle explain?

Yes, the term "isosceles" can be used to describe a triangle. An isosceles triangle is defined as a triangle that has at least two sides of equal length. This characteristic also means that the angles opposite those equal sides are congruent, making isosceles triangles a specific type of triangle based on their side lengths and angle properties.


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An isosceles triangle can also be referred to as a "isosceles" triangle, which specifically denotes that it has at least two sides of equal length. In some contexts, it may simply be called a "two-sided triangle," but this terminology is less common. The key characteristic of an isosceles triangle is its two equal sides and the angles opposite those sides being equal.


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The congruent legs of an isosceles triangle are often referred to as the "sides" or "equal sides." These two sides are of equal length, which is a defining characteristic of isosceles triangles. The third side, which is not equal, is called the "base."


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A right triangle and an isosceles triangle have the fact that they are both triangles in common. A right triangle can also be an isosceles triangle.


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