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 😊
Table of Content
|1||What is priceeight Class?|
|2||priceeight Class Chart:|
|3||How to Calculate priceeight Density (Step by Step):|
|4||Factors that Determine priceeight Classification:|
|5||What is the purpose of priceeight Class?|
|6||Are mentioned priceeight Classes verified by the officials?|
|7||Are priceeight Classes of UPS and FedEx same?|
Use a Cofunction calculator to find a complement of trigonometric identities (sin, cos, tan, sec, cosec, cot).The Cofunction identity calculator simply explains the relationship between the ratios.
The trigonometric ratios have reciprocal identities and Mathematicians define them as reciprocal identities
“A Cofunction is a function whose value for the complement of an angle is equal to the value of a trigonometric function of the angle itself”
In a Cofunction the trigonometric function where the complement values are equal to the complement trigonometric ratio.
Cofunction Identities in Radians, and Degrees are given below:
|sin (π/2 – θ) = cos θ||sin (90° – θ) = cos θ|
|cos (π/2 – θ) = sin θ||cos (90° – θ) = sin θ|
|tan (π/2 – θ) = cot θ||tan (90° – θ) = cot θ|
|cot (π/2 – θ) = tan θ||cot (90° – θ) = tan θ|
|sec (π/2 – θ) = cosec θ||sec (90° – θ) = cosec θ|
|csc (π/2 – θ) = sec θ||csc (90° – θ) = sec θ|
Cofunction calculator online determines Cofunction Identities in Radians and Degrees
The conjunction identities represent the relationship between the trigonometric identities, the value of the conjunction can only be measured if we are able to find the complement angle.The Cofunction always has the same values for a particular angle:
Sin(30)=Cos(60) = 0.76604444311898
The Cofunction equations calculator also helps to find the complement of an angle against which values of a trigonometric ratio are the same. The cofunction of a complementary angle calculator readily indicates the corresponding complementary angle.
Remember! The Sum of the complement angles is equal to 90°
Before understanding the basic concept of the Cofunction, it is essential to know what are the complement angles. This complement trigonometric ratio is also known as the reciprocal trigonometric ratio. We can find the complement angle of any trigonometric ratio by the cotangent-calculator. Finding the cofunction can be a little confusing, but you can use the cofunction equations calculator to find cofunction easily.For example, when we enter the values of the “Sin” and “Cos” in calculator we find the cofunction of “Sin” and “Cos”.For this we have to study the Law of Sines and Law of Cosines. For measuring the angle values, we can use the Law of Sines Calculator, and Law of Cosines calculator.
The conjunction of the Sin is Cos and vice versa, but there is no direct interconvertible. Against all the values of the Sin θ, we can find the complement values by subtracting the 90 ° from the angle(θ – 90).We can use a cofunction to write an expression equal to calculator value.
|θ||Sin( θ )||θ – 90||Cos ( θ )|
|50 °||sin(50 ) = 0.76604444311898||90 – 50 = 40 °||cos(40 ) = 0.76604444311898|
|60 °||sin(60 ) = 0.86602540378444||90 – 60 = 30 °||cos(30 ) = 0.86602540378444|
|70 °||sin(70 ) = 0.93969262078591||90 – 70 = 20 °||cos(20 ) = 0.93969262078591|
|80 °||sin(80 ) = 0.98480775301221||90 – 80 = 10 °||cos(10 ) = 0.98480775301221|
By using a handy cofunction calculator can find the equivalent values of the angle in a matter of seconds.
We already know that the Co Function equations for sine and cosine are:
sin(θ) / cos(θ) = cos(90o – θ)/sin(90o – θ).
We know that:
Substituting Cofunction values, We get:
cos(90o – θ) / sin(90o – θ) = cot(90o – θ).
tan(θ) = cot(90o – θ)
The table below has Cofunctions of the “tan θ”, we can use the cofunction identities calculator for the “tan θ” cofunctions:
|θ||tan( θ )||θ – 90||Cot ( θ )|
|50 °||tan(50 ) = 1.19175359259||90 – 50 = 40 °||cot(40 ) = 1.19175359259|
|60 °||tan (60) = 1.73205080757||90 – 60 = 30 °||cot(30 ) = 1.73205080757|
|70 °||tan(70 ) = 2.74747741945||90 – 70 = 20 °||cot(20 ) = 2.74747741945|
|80 °||tan(80 ) = 5.67128181962||90 – 80 = 10 °||cot(10 ) = 5.67128181962|
Cofunction theorem calculator finds the Cofunction of “tan” by using the Cofunction theorem
The following input values for the cofunction identities calculator are required:
The Cofunction identities calculator displays the following output value:
The Confusion simply relates to the relationship between the Sin, Cos, Tan, Cot, Sec, and Cosec. The cofunction identities calculator is superb to find the complement angles.
The Cofunction Theorem describes that any trigonometric function of the acute angle is equal to its Cofunction of the complementary angle. The cofunction calculator measures all the values according to the conduction theorem.
The value of the complementary angles in Radians is π/2. find a cofunction with the same value as the given expression in degrees and convert it into the radian by the Co function equations calculator.
The complement conjunction has the same values at different angles like
tan(70 ) =cot(20 )= 2.74747741945. Find the cofunction calculator to make the calculation easy for yourself.
We can normally express the Cofunction of the tan(90-x)=cot x or cot (90 – x) = tan x, the cofunction calculator online makes it possible to find the cofunction easily.
The CSC is actually the abbreviation of the trigonometric function Cosecant.The trigonometric identity Secant is the cofunction of the Cosecant
The cofunction measures the trigonometric ratio or circular function in radians or degrees in a precise manner. The cofunction actually represents the corresponding equal value of the trigonometric ratio in another ratio. The free online cofunction calculator finds values of trigonometric ratios in degree or in radian in a matter of seconds.
From the source of Wikipedia: Cofunction, Cofunction identities
From the source of Study.com:Using Cofunction Identities,Trigonometry