Assertion: right triangle's side | /r/HasAspect | length
Facets:
value: as those in the other triangle
type: OTHER
value: respectively
type: MANNER
value: for a right triangle with angles
type: OTHER
value: in the ratio
type: OTHER
value: in a ratio of 1:\(\sqrt{3}\):2
type: OTHER
Source sentences:
text: So the answer is that the third side of the triangle has a length of .
text: Two interior angles and the included side in a triangle have the same measure and length, respectively, as those in the other triangle.
text: Two angles and a corresponding (non-included) side in a triangle have the same measure and length, respectively, as those in the other triangle.
text: If all three sides of a right triangle have lengths that are integers, it is known as a Pythagorean triangle.
text: The corresponding sides of similar triangles have lengths that are in the same proportion, and this property is also sufficient to establish similarity.
text: The sides in every 45-45-90 triangle have lengths in the ratio 1: 1: √2.
text: This is known as a Pythagorean triple: all the sides have lengths which are whole numbers.
text: For a right triangle with angles measuring 30, 60 and 90 degrees, the sides will have lengths in a ratio of 1:\(\sqrt{3}\):2, as shown in this diagram: