identity vector in Vietnamese
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Sentence patterns related to "identity vector"
1. The Binormal vector satisfies the remarkable identity
2. These vectors are the unit tangent vector, the principal nor-mal vector and the Binormal vector
3. A vector to vector concordance table is available here.
4. Construct the vector sum of this vector and another one
5. To find the Binormal vector, you must first find the unit tangent vector, then the unit normal vector
6. Vector gather buffer for multiple address vector loads
7. Since the Binormal vector is defined as the cross product of the unit tangent vector and the unit normal vector, also it is orthogonal to both the normal vector and the tangent vector
8. Vector Data - Vector data consists of points, lines, paths, and polygons.
9. The direction vector may not be a null vector
10. Vector class
11. Lookup vector
12. Construct the vector sum of this vector and the other one
13. So the dot product of this vector and this vector is 19.
14. So they need a vector -- and this vector, it's normally an animal.
15. Grungy Boot Print 1 Clip Art Vector by PokerMan 37 / 2,362 vector Bootprint Vector Clipart by lajo 16 / 1,772 vector Bootprint Clip Art Vector by lajo 52 / 2,467 vector Bootprint EPS Vectors by lajo 8 / 636 Shoe Prints trail Vector by teshimine 14 / 449 vector imprint single step stickers Vectors Illustration by happyroman 2 / 162 Footprints, shoes Vectors by i3alda 5 / 356 vector winter foot
16. Let's say my force vector -- This is my force vector.
17. Because the Binormal vector is defined to be the cross product of the unit tangent and unit normal vector we then know that the Binormal vector is orthogonal to both the tangent vector and the normal vector
18. 8 The activation of identity depends on identity salience, and the operation of identity process lies in identity verification.
19. Absolute vector gravimeter and methods of measuring an absolute gravity vector
20. A times the 0 vector is equal to the 0 vector.
21. Direction vector is zero
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22. Select this vector
23. The Binormal is the cross product of the tangent vector and the normal vector.
24. The Binormal vector points in the direction around which the tangent vector turns
25. Vector-based Drawing Program