Assertion: right triangle's leg | /r/HasProperty | equal
Facets:
value: in length
type: OTHER
value: to the hypotenuse
type: OTHER
Source sentences:
text: Since both and are right triangles and the corresponding legs are equal, the hypotenuses are also equal, so we have and the theorem is proved.
text: If the legs of a right triangle are equal, you can quickly find the length of a leg if the length of the hypotenuse is given or the length of the hypotenuse if the length of a leg is given.
text: Since the triangle is isosceles, the legs are equal and we can use the formula.
text: The two legs are equal.
text: The two legs are equal.
text: The length of the longer leg of this triangle is equal to the sum of the three sides of the preceding triangle in this series of triangles, and the shorter leg is equal to the difference between the preceding bypassed Fibonacci number and the shorter leg of the preceding triangle.
text: Using the Pythagorean Theorem and the fact that the legs of this right triangle are equal,
text: If the hypotenuse and one leg of a right triangle are equal to the hypotenuse and one leg of another right triangle, then the two right triangles are congruent.
text: A right triangle can be isosceles if the two legs are equal in length.
text: Since the two legs of the right triangle are equal in length, the corresponding angles would also be congruent.