pythagorean triangle造句
例句与造句
- There are no primitive Pythagorean triangles with integer altitude from the hypotenuse.
- The congruum itself is four times the area of the same Pythagorean triangle.
- Also no primitive Pythagorean triangle can be constructed from two smaller integer Pythagorean triangles.
- Also no primitive Pythagorean triangle can be constructed from two smaller integer Pythagorean triangles.
- A Pythagorean triangle is right angled and Heronian.
- It's difficult to find pythagorean triangle in a sentence. 用pythagorean triangle造句挺难的
- Suppose there exists such a Pythagorean triangle.
- According to this formula, each congruum is four times the area of a Pythagorean triangle.
- A simple example is the Pythagorean triangle corresponding to ( 15, 20, 25 ).
- If " d " is the altitude, then the generated Pythagorean triangle with integer altitude is given by
- It shows that, from any example of a Pythagorean triangle with square area, one can derive a smaller example.
- Thus, any Pythagorean triangle with square area leads to a smaller Pythagorean triangle with square area, completing the proof.
- Thus, any Pythagorean triangle with square area leads to a smaller Pythagorean triangle with square area, completing the proof.
- Such a triangle is called decomposable, as dividing it into two similar smaller triangles with that altitude yields two more Pythagorean triangles.
- Then it can be scaled down to give a primitive ( i . e ., with no common factors ) Pythagorean triangle with the same property.
- Geometrically, this means that it is not possible for the pair of legs of a Pythagorean triangle to be the leg and hypotenuse of another Pythagorean triangle.
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