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What type of triangle has three angles with the same measure?
an equilateral triangle :)
What type of triangle has three side with equal measure?
An equalateral triangle
What type of triangle has 2 congruent sides and one 140 degree angle?
Obtuse Triangle
What type of trangle has an angle that measures 20 and an angle that mearuses 90?
It is a right angle triangle and the 3rd angle would measure 70 degrees
Which type of triangle has three congruent sides and what do each measure?
An equilateral triangle has three equal sides. The angles of an equilateral triangle measure 60 degrees each, but the sides can be any length.
What type of triangle is 28 degree's 110 degree's and 42 degree's?
The 110 degree angle makes this triangle an obtuse triangle.
What type triangle has a measure as 128?
A triangle on a concave surface.
What type of triangle has 100 degree angle and two 40 degree angles?
An obtuse angled isosceles triangle.
What type of triangle has three side with equal measure?
An equalateral triangle
What type of triangle has three angles with the same measure?
an equilateral triangle :)
What type of triangle has an angle that measure 100 degrees?
An obtuse triangle
What is a degree of a triangle?
It depends what type of triangle it is but the degrees of a triangle always add up to 180 degrees.
What type of triangle if it angles 32 degree 126 degree 32 degree?
Angles have toad to 180 degrees to be triangle so you have no triangle as angles add to 190. If angle is 116 degrees instead of 126 degrees you have isosceles triangle
What type of triangle has 3 60-degree angles?
An equilateral triangle, also known as equiangular.
What type of triangle has 2 congruent sides and one 140 degree angle?
Obtuse Triangle
Type of triangle with three 60 degree angles?
equilateral
What is triangle that has angles that measure 30 60 90 degrees?
A triangle with angles that measure 30, 60, and 90 degrees is a special type of right triangle known as a 30-60-90 triangle. In this triangle, the side opposite the 30-degree angle is half the length of the hypotenuse, and the side opposite the 60-degree angle is √3 times the length of the side opposite the 30-degree angle. This relationship is based on the properties of trigonometry and the ratios of the sides in a 30-60-90 triangle.
