Primitive Functions Reference Table
This page presents a comprehensive table of primitive functions, essential for understanding primitives cours PDF and solving exercice primitive terminale corrigé. The table is organized into three columns: the original function fx, its primitive Fx, and the domain where the function is defined.
The table covers a range of functions, including:
- Constant function
- Quadratic function
- Square root function
- Exponential function
- Natural logarithm
- Reciprocal function
- Cosine function
- Sine function
Definition: A primitive function Fx of a given function fx is a function whose derivative is fx. In other words, F'x = fx.
Highlight: The table includes the constant of integration 'C' in each primitive, emphasizing that there are infinitely many primitives for a given function, differing only by a constant.
Example: For the function fx = x², its primitive is Fx = 1/3x³ + C, defined over the entire real number line R.
Vocabulary: The domain of definition domainededeˊfinitioninFrench specifies the set of values for which the function is defined. For instance, the square root function is only defined for non-negative real numbers.
This table serves as a valuable fiche de révision primitive for students preparing for exams or working on primitives exercices terminale. It's particularly useful for exercice primitive terminale STI2D and other advanced mathematics courses.
Quote: "The primitive of a function is the reverse process of differentiation and forms the basis for integral calculus."
Understanding these basic primitives is crucial for more complex integration problems and is a fundamental skill tested in sujet bac primitives.
