cosecant|cosecants in English

noun

[co·se·cant || ‚kəʊ'siːkənt]

ratio of two sides of a triangle (Trigonometry)

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1. Cosecant (plural Cosecants) (trigonometry) In a right triangle, the reciprocal of the sine of an angle

2. The Cosecant Function and the Inverse Cosecant Function

3. Arc Cosecant definition is - the inverse function to the Cosecant —called also inverse Cosecant—abbreviation arccsc

4. The period of the Cosecant function is

5. What about the co-functions, the secant, the Cosecant, and the cotangent? The Cosecant is the reciprocal of the sine

6. This is a free online Cosecant (csc) calculator

7. The Cosecant function is an old mathematical function

8. Range of Cosecant is the set :- {y : y ∈ R, y >= 1 or y <= -1} Range of Cosecant

9. How to use arc Cosecant in a sentence.

10. The abbreviation of Cosecant is csc or cosec

11. The trig function Cosecant, written csc θ

12. As nouns the difference between Cosecant and cosine

13. In trigonometry cotangent (cot), secant (sec), and Cosecant (csc)

14. Abbr.: csc [1700–10; < New Latin Cosecant-, s

15. Cosec definition: Cosecant Meaning, pronunciation, translations and examples

16. The Cosecant Function Important characteristics of the Cosecant function can be inferred from the fact that it is the reciprocal of the sine function

17. Abbr.: csc [1700–10; < New Latin Cosecant-, s

18. Cosecant The cosine, cotangent, and Cosecant are so named because they are respectively the sine, tangent, and secant of the complementary angle abbreviated to co-.

19. A Cosecant is the inverse value of the trigonometric sine function.

20. The Cosecant function is the reciprocal of the sine function

21. Cosecant, Secant & Cotangent mc-TY-cosecseccot-2009-1 In this unit we explain what is meant by the three trigonometric ratios Cosecant, secant and cotangent

22. From the graphs of the secant and Cosecant functions, we see that secant is an even function (like cosine) and Cosecant is an odd function (like sine).

23. The six trigonometric functions are sine, cosine, tangent, cotangent, secant and Cosecant

24. The Cosecant and sine functions are both shown in Figure 16.6.18.

25. The Cosecant is implemented in the Wolfram Language as Csc[z]