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| en:realplane [2026/03/03 16:20] – frankbrennecke | en:realplane [2026/03/03 16:35] (current) – frankbrennecke |
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| |{{symbol:icon_Funktionen.png?64x64}}|[[Functions]]|Represents functions of the type y=f(x). In addition, within the framework of functional analysis, the first and second derivatives, the definite integral, zero points, poles and inflection points can be represented.| | |{{symbol:icon_Funktionen.png?64x64}}|[[Functions]]|Represents functions of the type y=f(x). In addition, within the framework of functional analysis, the first and second derivatives, the definite integral, zero points, poles and inflection points can be represented.| |
| |{{symbol:icon_EbeneKurven.png?64x64}}|[[PlaneCurves|Plane curves]]|Represents relations in which the values for x and y depend on two functions f<sub>x</sub>(t) and f<sub>y</sub>(t).| | |{{symbol:icon_EbeneKurven.png?64x64}}|[[PlaneCurves|Plane curves]]|Represents relations in which the values for x and y depend on two functions f<sub>x</sub>(t) and f<sub>y</sub>(t).| |
| |{{symbol:icon_Polarkurven.png?64x64}}|[[Polarkurven]]|Displays the function either as a radius depending on the angle r=f(phi) or as an angle depending on the radius phi =f%%(r)%%.| | |{{symbol:icon_Polarkurven.png?64x64}}|[[Polarkurven|Polar curves]]|Displays the function either as a radius depending on the angle r=f(phi) or as an angle depending on the radius phi =f%%(r)%%.| |
| |{{symbol:icon_Funktionenscharen.png?64x64}}|[[Function families]]|Displays functions of the type y=f(x,param). The parameter is used to display several curves simultaneously.| | |{{symbol:icon_Funktionenscharen.png?64x64}}|[[Function families]]|Displays functions of the type y=f(x,param). The parameter is used to display several curves simultaneously.| |
| |{{symbol:icon_Schnittpunkte.png?64x64}}|[[Intersections]]|Determines intersections between the graphs of other functions and is therefore only applicable if at least two graphs are displayed.| | |{{symbol:icon_Schnittpunkte.png?64x64}}|[[Intersections]]|Determines intersections between the graphs of other functions and is therefore only applicable if at least two graphs are displayed.| |
