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Anti derivative of the function can be understood as if there is a function ‘f’ then anti derivative of function ‘f’ is the function ‘F’ which has the derivative ...
In mathematics, the trigonometric functions (also called circular functions) are functions of an angle. They are used to relate the angles of a triangle to the lengths of the sides of a triangle. ...
Antiderivative is the term used in the calculus mathematics and especially in the topic of the differential equations. The anti derivatives are the type of the integral equations in which we ...
The easiest antiderivative rules are the ones that are simply the reverse of derivative rules n that you probably already know. These rules are automatic, one-step antiderivatives, with the exception ...
If we draw a graph of a function, and we draw a straight line that just touches the curve at a point then that point is called tangent. The derivative of tangent is just the differentiation of the ...
The derivative of tan(X) Since tan(X)=sin(X)/cos(X), we have sin(X) as the function u(X) and cos(X) as the function v(X). Putting these into the formula d[uv]/dX=(vdu/dX - udv/dX)/v2 we get ...
In mathematics, there are several trigonometric functions that are used in different ways in different types of concepts. So sometimes there is need to find the derivative of the trigonometric ...
In calculus, an "anti-derivative", antiderivative, primitive integral or indefinite integral[1] of a function f is a function F whose derivative is equal to f, i.e., F ′ = f.[2][3] The process ...
We know that the inverse operations of differentiation is said to be anti derivatives. It is also related to definite integrals during the first fundamental theorem of calculus. And the ...
What is the method of finding Antiderivative of Arctan? It is very simple let’s start learning about the method of finding the Antiderivative of Arctan which can also be written as ∫ ...
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