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What is derivative of Secx TANX?
Calculus Examples The derivative of sec(x) with respect to x is sec(x)tan(x) sec ( x ) tan ( x ) . The derivative of tan(x) with respect to x is sec2(x) sec 2 ( x ) .
What is Secx the derivative of?
Sec(x) Derivative Rule Secant is the reciprocal of the cosine. The secant of an angle designated by a variable x is notated as sec(x). This derivative rule gives us the ability to quickly and directly differentiate sec(x).
What is sec tan equivalent to?
How do people remember this stuff?
Verbal description | Mathematical relationship | |
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secant | The secant is the reciprocal of the cosine. | sec ( A ) = 1 cos ( A ) \sec(A)=\dfrac{1}{\cos(A)} sec(A)=cos(A)1 |
cotangent | The cotangent is the reciprocal of the tangent. | cot ( A ) = 1 tan ( A ) \cot(A)=\dfrac{1}{\tan(A)} cot(A)=tan(A)1 |
What is the integration of Secx?
The integral of sec x is ln|sec x + tan x| + C. It denoted by ∫ sec x dx. This is also known as the antiderivative of sec x.
What is the 2nd derivative of secx?
Derivatives ›. Second Derivative. Pre Algebra. Order of Operations Factors & Primes Fractions Long Arithmetic Decimals Exponents & Radicals Ratios & Proportions Percent Modulo Mean, Median & Mode Scientific Notation Arithmetics. Algebra.
What is the derivative of SEC(3x)?
To apply the Chain Rule, set u u as 3 x 3 x. The derivative of sec ( u) sec ( u) with respect to u u is sec ( u) tan ( u) sec ( u) tan ( u). Replace all occurrences of u u with 3 x 3 x. Differentiate.
What is the antiderivative of sec(x)?
What Is the Antiderivative of Sec (x)? The antiderivative of sec (x) is equal to ln |sec (x) + tan (x)| + C, where C represents a constant. This antiderivative, also known as an integral, can be solved by using the integration technique known as substitution.
What is the second derivitive of sec x?
The derivative of sec ( x) sec ( x) with respect to x x is sec ( x) tan ( x) sec ( x) tan ( x). Raise tan ( x) tan ( x) to the power of 1 1. Raise tan ( x) tan ( x) to the power of 1 1. Use the power rule a m a n = a m + n a m a n = a m + n to combine exponents.