Table of Contents
Welcome to cot -5.95, our post aboutthe cotangent of -5.95.
For the cot minus 5.95 we use the abbreviation cot for the trigonometric function and write it as cot -5.95.
If you have been looking for what is cot -5.95, or if you have been wondering about cot -5.95 radians in degrees, then you are right here, too.
In this post you can find the cot -5.95 value, along with identities.
Read on to learn all about the cot of -5.95.
Cot Minus 5.95 Radians
If you want to know what is cot -5.95 radians in terms of trigonometry, then navigate straight to the explanations in the next paragraph; what’s ahead in this section is the value of cot -5.95:
cot -5.95 = 2.88944
cot -5.95 radians = 2.88944
The cot of -5.95 radians is 2.88944, the same as cot of -5.95 radians in degrees. To change -5.95 radians to degrees multiply -5.95 by 180° / $\pi$ = -340.90989°. Cot -5.95 = cot -340.90989 degrees.
Our results of cot-5.95 have been rounded to five decimal places. If you want cotangent -5.95 with higher accuracy, then use the calculator below; our tool displays ten decimal places.
To calculate cot -5.95 radians insert the angle -5.95 in the field labelled rad, but if you want to calculate cot -5.95 in degrees, then you have to press the swap unit button first.
Calculate cot [radians]
The identities of cotangent -5.95 are as follows:
= tan (π/2 + 5.95) = tan 7.5207963267949
-cot-5.95
= cot 5.95 = -cot -5.95
= tan (π/2 – 5.95) = tan -4.3792036732051
= cot (π + 5.95) = cot 9.09159265358979
There are more formulas for the double angle (2 × -5.95), half angle ((-5.95/2)) as well as the sum, difference and products of two angles such as -5.95 and β.
You can locate all of them in the respective article found in the header menu. To find everything about cot 5.95 click the link. And here is all about tan -5.95, including, for instance, a converter.
In terms of the other five trigonometric functions, cot of -5.95 =
- $\pm\frac{\sqrt{1 – \sin^{2} (-5.95)}}{\sin (-5.95)}$
- $\pm\frac{\cos (-5.95)}{\sqrt{1 – \cos^{2} (-5.95)}}$
- $\pm \sqrt{\csc^{2} (-5.95) – 1}$
- $\pm\frac{1}{\sqrt{\csc^2 (-5.95) – 1}}$
- $\frac{1}{\tan (-5.95)}$
As the tangent function is the reciprocal of the cotangent function, 1 / tan -5.95 = cot-5.95.
In the next part of this article we discuss the trigonometric significance of cot minus 5.95, and there you can also learn what the search calculations form in the sidebar is used for.
What is cot -5.95?
In a circle with the radius r, the horizontal axis x, and the vertical axis y, -5.95 is the angle formed by the two sides x and r; r moving counterclockwise is the positive angle.
Applying the unit-circle definition found on our homepage, assumed r = 1, in the intersection of the point (x,y) and the circle, y = sin -5.95, x = cos -5.95 and cot -5.95 = cos -5.95/sin -5.95.
Note that you can locate many terms including the cotangent-5.95 value using the search form. On mobile devices you can find it by scrolling down. Enter, for instance, value of cot-5.95.
Along the same lines, using the aforementioned form, can you look up terms such as cot -5.95 value, cot -5.95, cot-5.95 value and what is the cot of -5.95 radians, just to name a few.
Given the periodicity of cotangent of -5.95, to determine the cotangent of an angle < -π, e.g. -18.5163706143592, calculate cot -18.5163706143592 as cot (-18.5163706143592 mod π) = cotangent of -5.95, or use our form.
Conclusion
The frequently asked questions in the context include what is cot -5.95 radians and what is the cot of -5.95 radians for example; reading our content they are no-brainers.
But, if there is something else about cotangent -5.95 you would like to know, fill in the form on the bottom of this post, or send us an email with a subject line such as cotangent -5.95 radians.
If our calculator and the information on cot-5.95 have been helpful, please hit the sharing buttons to spread the word about our content, and don’t forget to bookmark us.
Or, even better, install absolutely free PWA app (see menu or sidebar)!
Thanks for visiting cot minus 5.95 radians.
– Article written by Mark, last updated on February 23rd, 2017