We always struggled to serve you with the best online calculations, thus, there's a humble request to either disable the AD blocker or go with premium plans to use the AD-Free version for calculators.
Disable your Adblocker and refresh your web page 😊
ADD THIS CALCULATOR ON YOUR WEBSITE:
Add Secant Calculator to your website to get the ease of using this calculator directly. Feel hassle-free to account this widget as it is 100% free, simple to use, and you can add it on multiple online platforms.
The online secant calculator allows you to find the secant of the given angle in degree, radian, or the π radians. You can readily calculate the value of inverse secant (arcsec) trigonometric functions by using this online free sec calculator.
Just give a couple of minutes to know what is secant equal to, how to find secant (sec), and much more that helps you in solving secant trig functions.
In trigonometry, there are a total of six ratios:
Furthermore, an Online Arccos Calculator allows you to calculate the inverse of the cosine of an entered number.
Formula for secant is:
$$sec(α) = hypotenuse c / adjacent b$$
You need to take a right triangle, then the secant of angle α will be equal to the length of the hypotenuse c that will be divided by the adjacent side b. However, a secant calculator is functioned to follow this formula automatically.
If you have a right triangle whose hypotenuse is 10 and adjacent is 2 then how will you calculate the secant of angle α?
For manual calculation, you have the formula and enter the given values in it. As the formula is:
So \( sec(α) = 10 / 2 = 5 \)
However, a secant calculator won’t ask you to follow the above-mentioned steps. It will give you the required output just by filling the input fields. So, with the given picture you come to know what is secant equal to!
The table for secant displays all the common angles along with their secant values. To make quick calculations you can use secant tables and if the value of an angel is not present in the table then give a try to sec calculator to have the most accurate results.
|Angle (degrees)||Angle (radians)||Secant|
|15°||π/12||√6 – √2|
|75°||5π/12||√6 + √2|
|105°||7π/12||-√6 – √2|
|165°||11π/12||-√6 – √2|
|195°||13π/12||-√6 – √2|
|255°||17π/12||-√6 – √2|
|285°||19π/12||√6 + √2|
|345°||23π/12||√6 – √2|
However, An Online Arcsin Calculator allows you to calculate the and display the results in radians and degrees.
Whenever you will represent the secant function on the graph for every possible angle, there will come a series of repeating U-curves as shown below:
Once the graph is plotted you will note that the secant of an angle will never be in the range of -1 to 1. Either it will be lesser than or equal to -1 or greater than or equal to 1. One other thing to focus on is that the curves won’t cross the x-axis.
This sec calculator shows you how to find a secant quickly in two steps.
The sec calculator will determine:
You can calculate secant by a secant calculator or by discovering the reciprocal of the cosine of an angle. The reciprocal of cos A will be 1 / cos A and the reciprocal of cos B will be 1 / cos B. Consequently, sec A = 1/cos A and sec B= 1/cos B.
The square of secant will be equals to:
We call it the secant squared formula as well as the square of secant function identity.
Yes, it is already proven that these two terms are equal to each other. For the prove to observe the following equation:
If you take the secant square of zero it will be equal to 1. A square of the secant of 0 is 1² = 1.
If your trigonometry test coming soon you can get a grip on such functions by utilizing this secant calculator. It will let you calculate the final output for any given value of the angel. Sec inverse calculator is free of cost for everyone and is well known for its quick and precise results. So let’s try to find the answer by putting the value of an angel in this calculator!
From the source of Wikipedia: Circles, Curves, Sets, and n-secants.
From the source of Oregon state: Two points determine a line, The slope of a secant line is a difference quotient.
From the source of Classaucsb: Secant Lines، Limit Definition of a Derivative، Average Rate of Change.