1. The features vector contains real and imaginary part for the dominant vibration and its amplitude.

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

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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

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9. The direction vector may not be a null vector

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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.

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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. When an organism is homozygous dominant it has two dominant genes.

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

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

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26. This is vector b.

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28. The concept of a Binormal vector is a bit more complex; in computer graphics, it generally refers to a Bitangent vector (reference here), which is effectively the "other" tangent vector for the surface, which is orthogonal to both the Normal vector and the chosen Tangent vector.

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30. vector surveillance and control must be carried out within and around the vector protected establishment;

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42. The Binormal vector is defined to be vec Bleft t right vec Tleft t right times vec Nleft t right 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.

43. (c) Abuse of dominant position

44. (iii) vector surveillance and control are carried out within and around the vector-protected structure;

45. Since force is a vector quantity, impulse is also a vector in the same direction.

46. The electromagnetic force becomes dominant.

47. Computing the Binormal vector and torsion the unit tangent vector $\mathbf{T}$ and the principal unit normal vector N were computed for the following parameterized curves

48. Truth is of dominant importance.

49. Assign vector content Assigns new contents to the vector , replacing its current contents, and modifying its size accordingly

50. Subsequently, the present vector angle is determined and compared to the value of a suitable prior vector angle.

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53. You can just multiply a normal vector by any constant, you will still get a normal vector.

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55. 2.3 Binormal vector and torsion

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64. However, not all restrictive agreements concluded by a dominant undertaking constitute an abuse of a dominant position

65. But, the vector of acoustic particle velocity only recently became measurable with the development of acoustic vector sensors.

66. Abuse of the collective dominant position

67. 3.4 Abuse of a dominant position

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70. The Binormal vector satisfies the remarkable identity

71. — the presence and distribution of the vector,

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75. However, not all restrictive agreements concluded by a dominant undertaking constitute an abuse of a dominant position.

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79. Construct a vector from this point

80. Like velocity, acceleration is a vector.