tangent|tangents in English

noun

[tan·gent || 'tændʒənt]

line or curve that touches but does not intersect with another line or curve (Geometry)

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1. And then you finally have tangent, tangent is equal to opposite over adjacent.

2. Normal, tangent and Binormal vectors form an orthonormal basis to represent tangent space

3. Tangent to This Conic

4. Tangent to This Curve

5. Anisotropy of 1/-1 is Maximally Anisotropic along the tangent/bi-tangent respectively." What

6. T is tangent to the trajectory.

7. Tangent to This Cubic Curve

8. It is really the tangent plane.

9. ‘The first tabulates logarithms of the sine, cosine, tangent and Cotangent functions at 1 intervals and shows how to solve triangles using logarithmic functions.’ ‘I can't tell the difference between radians, tangents, Cotangents, secants, etc.’ ‘Since we want the Cotangent, just take the reciprocal to solve.’

10. ‘The first tabulates logarithms of the sine, cosine, tangent and Cotangent functions at 1 intervals and shows how to solve triangles using logarithmic functions.’ ‘I can't tell the difference between radians, tangents, Cotangents, secants, etc.’ ‘Since we want the Cotangent, just take the reciprocal to solve.’

11. Procedure followed to get the values of logs, Antilogs, sines, tangents, cotangets, etc

12. The tangent of theta: opposite over adjacent.

13. Tangent: When a line meets the circle at one point or two Coincidings The line is known as points, a tangent

14. That's one way to define the tangent plane.

15. CORDIC algorithm with the two parameters arc tangent.

16. That's the equation of a tangent plane.

17. N for crossing angle tangent 1 in N

18. The tangent is an important concept in trigonometry.

19. Tangent: When a line meets the circle at one point or two Coincidings The line is known as points, a tangent

20. In the field of computer graphics, two orthogonal vectors tangent to a surface are frequently referred to as tangent and Binormal vectors

21. That is how we get the tangent plane.

22. 6.2 Inverse Tangent and Cotangent We can now apply the same methods used for inverse sine and cosine to construct inverses for tangent and Cotangent

23. This is just what " sine, " " cosine, " and " tangent " are.

24. We are replacing the graph by its tangent plane.

25. let's call it T, that is tangent to the trajectory.