• 研究了体视投影复原问题提出根据两个完全四点形为体投影恢复三直角四面体方法

    The problem of reconstruction of a stereo projection is studied. The method of reconstructing a trirectangular tetrahedron from a stereo projection made up of two complete quadrangles is put forward.

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  • 就得到一个直角角形。

    You have a right triangle.

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  • 这次创建一个简单文本框表单对应直角角形的对边斜边

    This time, you create a simple textbox form that corresponds to the opposite and hypotenuse of a right triangle.

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  • 学习过大学物理高等数学同学会发现这个等式很多地方出现,不只是直角角形中。

    Those of us who stuck it out into college physics and higher math learned that this equation shows up a lot more than in just right triangles.

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  • 等腰直角角形漂亮多了。

    You have nicer legs than an Isosceles right triangle.

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  • 选择哪种可能的情况无关紧要,因此选择直角角形。

    It doesn't matter which possibility I choose first, so I pick a right triangle.

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  • 还有那些按钮很难对付还是明白了:“放入”键是个直角角形,“停止”键是竖线

    It's rather hard to deal with buttons, but I managed to do it: "Insert" is a right triangle, "Stop" - two vertical lines.

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  • 如果角形角度进行测试那么可能类型直角、锐角、钝角等角角形

    If you test by the triangle's angles, possible types are right, acute, obtuse, or equiangular.

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  • 等边角形边相等内角相等直角角形等于90

    An equilateral triangle has all sides equal and all angles equal. A right triangle has one Angle equal to 90 degrees.

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  • 例如直角角形斜边平方等于其它两边平方和

    For example the square on hypotenuse of a right Angle triangle is equal to the sum of the squares of the other two sides.

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  • 代码示例5添加直角角形测试

    Code Sample 5: Adding a test for non-right triangles.

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  • 勾股定理(Pythagorean Theorem)告诉我们边长345角形直角角形,因此可以使用边长3、4和5来简单地测试

    The Pythagorean Theorem tells us that a 3-4-5 triangle is a right triangle, so we can simply test for sides of 3, 4, and 5.

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  • 实现等边角形等腰角形测试时,认识到我只用delta用于直角角形的计算

    As I implemented the tests for equilateral and isosceles triangles, I realized that I was using only the delta value for calculations in right triangles.

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  • 代码示例7:用于检验直角角形的代码。

    Code Sample 7: Code to check for right triangle.

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  • 代码示例8:保护直角角形的属性

    Code Sample 8: Maintaining the right triangle property.

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  • 代码示例6测试检查是否直角角形。

    Code Sample 6: Check for right triangle in main test.

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  • 代码示例3直角角形测试

    Code Sample 3: Right triangle test.

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  • 按着既定的方式改变,因此θ改变时,a保持不变,同时b改变,从而我们保持直角角形。

    It changes in whatever way it has to change so that when theta changes, a stays the same while b changes so that we keep a right triangle.

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  • 给定周长寻找直角角形。

    Finding right triangles with a certain circumference.

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  • 直角角形欧几里德范数

    Right triangles and Euclidean norms

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  • 假定abθ之间存在一个关系,这是事先所知道的,这个关系可以是,角形直角角形?

    Now, let's say, actually, there is a relation between a, b,and theta that I didn't tell you about, namely, actually, I want to assume that it's a right triangle, OK?

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  • Blackburn教授公式通过弧度和转角能力画圈利用圆心设置直角角形

    Blackburn's formula does this by sketching the arc of your car's turning capability into a full circle, then using the center of the circle to create the right-angle triangles Pythagoras loved.

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  • 直角角形一个直角

    A right triangle has a right Angle.

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  • 针对二值图像几何相似性本文提出一种基于等腰直角角形压缩算法

    We put forward an compression algorithm based on isosceles right triangle according to the geometric similarity of binary images.

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  • 直角角形斜边直角角形中最长

    The hypotenuse is the longest side of a right triangle.

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  • 多才多艺形状一个简单直角角形,使提出的两种截然相反角落折叠一起平方一半

    The most versatile shape is a simple right triangle, made by bringing two opposite corners together to fold the square in half.

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  • 一些需要复习一点数学课程正弦作用是给出直角角形中的一个已知所对应一条边与直角角形斜边之间的比率

    For anyone that needs a little refresher course, the sine function gives the ratio of the opposite side of a given Angle in a right triangle to the hypotenuse.

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  • 示例通过两个变量应用SQUARE函数然后计算平方根,返回直角角形长度

    This example returns the length of the third side of a right triangle by applying the SQUARE function to two variables and then calculating the square root of their sum.

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  • 示例通过两个变量应用SQUARE函数然后计算平方根,返回直角角形长度

    This example returns the length of the third side of a right triangle by applying the SQUARE function to two variables and then calculating the square root of their sum.

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