right triangle

right triangle的基本解释

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直角三角形, 勾股形

right triangle所属的单词分类

Shape / 形状 [82]

hexagonal prism  ·  polyhedra  ·  Platonic solid  ·  Klein bottle  ·  bipyramid  ·  nonagon  ·  wedge  ·  triangle  ·  trapezoid  ·  trapezium

与right triangle相关的网络例句 [注：此内容来源于网络，仅供参考]

For a given triangle data, to determine that this triangle is more of an isosceles triangle, right triangle, equilateral triangle, isosceles right-angled triangle, the triangle which atypical.

对于给定的三角形的数据，判断此三角形更属于等腰三角形，直角三角形，正三角形，等腰直角三角形，非典型三角形的哪一种。

The P wave duration and P 2R interval were increased while pacing at right atrial appendage 1 The activation time from pacing site to His bundle and coronary sinus was the longest in pacing at right atrial appendage , while the activation time in pacing at Koch triangle , Koch triangle with high right atrium and biatria was significantly shorter especially pacing at Koch triangle and Koch triangle with high right atrium1 There were no significant differences in right atrium pressure among all pacings1 Conclusion It is suggested that Koch triangle pacing could probably replace high right atrial with coronary sinus pacing and biatrial pacing 1

从心房激动顺序分析，右心耳起搏时，激动传至希氏束区及冠状窦区的时间最长，而 Koch三角、Koch三角+高位右房及双房起搏时则较短，尤其是 Koch三角、Koch三角+高位右房起搏缩短更明显。另外，不同部位、不同方式起搏时右心房压力无差异。结论 Koch三角起搏在某种程度上可替代高位右房+冠状窦起搏及双房起搏。

Triangles are isosceles triangle, equilateral triangle, acute triangle, obtuse triangle, and triangle.

三角形有等腰三角形、正三角形、锐角三角形、钝角三角形和直角三角形。

与right triangle相关的网络解释 [注：此内容来源于网络，仅供参考]

right triangle：直角三角形

key:不能确定(not sure)46.一个直角三角形(right triangle)ABC地两个段边地比例是2:5(注意,是比例,不是机井上说得),三角形面积是20,问斜边(hypothenuse)长度.

right triangle：岷叔眉叔侘

isosceles triangle吉劈眉叔侘? | right triangle岷叔眉叔侘? | oblique弍眉叔侘?

right triangle：直角三角学形

right square pyramid正四棱锥 | right triangle 直角三角学形 | right-hand side (end) view右(端)视图

right triangle：直角三角形 直角三角形

正三角形 正三角形 equilateral triangle | 直角三角形 直角三角形 right triangle | 立方体 立方体 cube

scalene right triangle：不等边直角三角形

"不等边钝角三角形","scalene obtuse triangle" | "不等边直角三角形","scalene right triangle" | "不等边三角形","scalene triangle"