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                      Calculus

                      Reading time: 1min

                      Suggeriment

                      You can find all the available commands related to calculus here.

                      Here you'll find lots of buttons and commands that are relevant to calculus, functions and successions.

                      Calculus actions
                      Derive
                      Integrate

                      A derivation or integration will use the first alphabetical variable by default. You can change that by configuring these actions, clicking on the action icon in the line.

                      Calculus buttons
                      Derivative You can also use the apostrophe (') from the keyboard.
                      An integral with differential.
                      A definite integral with differential. Be aware that the sign of the function matters. The definite integral isn't always the area.
                      Limit You can use infinity here.
                      Limit right.
                      Limit left.
                      To infinity . . . and beyond!.
                      Piece-wise function.
                      Function application.
                      Expression with a restricted domain.
                      Summation with under-and-over scripts.
                      Summation with under scripts.
                      The product with under-and-over scripts.
                      The product with under scripts.

                      Function application must be used only when the function is not yet defined (such as in ODEs). Do not use it to define or to use a function. Instead, use simple parentheses. See the example below.

                      Calculus commands
                      Domain of a function.
                      Taylor's polynomial.
                      Ordinary Differential Equations
                      This fills the plane with vectors defined by a function. Use it to visualize gradients, forces, derivatives in a phase plane, etc.
                      This fills the plane with curves that follow the given vector field, i.e., curves as the solution to the ODE associated with a vector field. Use it to get an overview of the stability of the field.
                      This draws a particular integral curve, which begins at a given point.

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