What does the Triangle Inequality Theorem state about the sum of any two sides of a triangle?

Which side of a triangle is always opposite the largest angle?

Why can three lengths 3 cm, 4 cm, and 8 cm not form a triangle?

What is the exterior angle of a triangle formed by extending one of its sides?

Which two angles does the Exterior Angle Theorem state are equal in sum to the exterior angle?

Why is the longest side always opposite the largest angle in a triangle?

What does the Exterior Angle Inequality Theorem say about an exterior angle compared to its remote interior angles?

Which inequality correctly represents the Triangle Inequality Theorem?

What do you call the angle formed outside a triangle that is supplementary to an interior angle?

Why is the Hinge Theorem sometimes called the SAS Inequality Theorem?

Which part of the triangle is compared in the Hinge Theorem when two triangles share two equal sides?

What happens to the opposite side of a triangle when the included angle increases, according to the Hinge Theorem?

What is compared in the Converse of the Hinge Theorem?

Which angles are called remote interior angles?

What does the corollary of the Triangle Inequality Theorem say about the difference of two sides of a triangle?

What type of triangles always satisfy the Triangle Inequality Theorem?

Which theorem helps determine which of two sides is longer based on angle size?

What is the smallest angle of a triangle always opposite to?

What is needed to apply the Hinge Theorem to compare two triangles?

Why must the sum of any two sides be greater than the third side in a triangle?

Which set of lengths can form a triangle based on the Triangle Inequality Theorem?

Which triangle has the largest angle based on side lengths?

What conclusion can be made if an exterior angle is 120° and one of the remote interior angles is 50°?

What inequality represents the triangle with sides 10 cm, 11 cm, and x cm?

Why must x be less than 21 in triangle in item 34?

Which triangle cannot exist based on the Triangle Inequality?

Which triangle has the largest exterior angle?

Which side is shortest in a triangle with angles 30°, 50°, and 100°?

Why must a triangle with exterior angle 150° have remote angles that add up to 150°?

What can be concluded if two triangles have equal opposite sides but different included angles?