# Category:Primitives of Trigonometric Functions

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This category contains results about Primitives of Trigonometric Functions.

Let $F$ be a real function which is continuous on the closed interval $\closedint a b$ and differentiable on the open interval $\openint a b$.

Let $f$ be a real function which is continuous on the open interval $\openint a b$.

Let:

- $\forall x \in \openint a b: \map {F'} x = \map f x$

where $F'$ denotes the derivative of $F$ with respect to $x$.

Then $F$ is **a primitive of $f$**, and is denoted:

- $\displaystyle F = \int \map f x \rd x$

## Subcategories

This category has the following 7 subcategories, out of 7 total.

### P

## Pages in category "Primitives of Trigonometric Functions"

The following 11 pages are in this category, out of 11 total.

### P

- Primitive of Cosecant Function
- Primitive of Cosecant Function/Corollary 1
- Primitive of Cosecant Function/Corollary 2
- Primitive of Cosine Function
- Primitive of Cotangent Function
- Primitive of Secant Function
- Primitive of Secant Function/Corollary
- Primitive of Sine Function
- Primitive of Tangent Function
- Primitive of Tangent Function/Corollary
- Primitives of Trigonometric Functions