Inverse Funktion
Lineare Funktion
Die Variablen umkehren.
Nach auflösen ergibt die inverse Funktion
Inverse Matrix
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAaCAIAAADjWkEIAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAALZJREFUOE/tk9sRAyEIRTFluf247WgzphjthQDqCo6ZMf/ha8Xj5XFnHSLCQbwOGEb+3H5RP+2lpvtyHFeqj1xNLefc/aYklhx8LIglejqGTEaOyIFfSQq22Z5kTjQMh/K85/mOz0Nf6a2VCZuPNGcEuV3VrOHmKPylOrD99Zl9zCu1cq2ynabNbuqOJZqKW05tTO170ZMxjCGTBbrkMuzeaptWhNG5QGLRNkDcBx+ajV/DHf7nH+OKuXIwf9oGAAAAAElFTkSuQmCC "embedded image (png)"){kind=small}
auflösen ergibt die inverse Funktion ![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABYAAAAaCAIAAAA8FDsXAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAATJJREFUOE/NlDGWwiAQhid7FrHIywnICXw2VttuB+02dpZ2NkmpnTewCifYPYHPInAXHIQXQUMSsZFyMvNnvmF+Mq01vHe+3is31R8toWpeZu6UtQppBc+4uIf6QDCF/MJG4qQbBlDMZy5fCW70SM5yokRdOnHMC4+pAtY8xW1ANhVjlAKlrGrMT7R+7ELV2wMqrBbRm7qczwC0KPI5sd09SsjLPybkpFcBQX7a9d/xG4rVftnuuJ1S0LCsqIlFMWwyovoZnYSr9v9OKws7csIubqOcWNkJB7NQLU7Ku8Rpyx9IDM4yrueBJmEEe5GGEexFIoa3F4kYHkgqhgeSjNF5RJzQXS+vhG8zizFk0IE1s6/AzV4j7opZxXhEDr8yozYzxgLK3As0lt73PcPgNDdFs64h7VBJxrZQBQAAAABJRU5ErkJggg== "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGYAAAAxCAIAAACnNkt6AAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAA1FJREFUaEPtWz16ozAQhZxlScHHCcQJnDSu0m4H5aZJt+V225jS222bapuFEzgn8OfCcBcykkBIwsTGjLDAqLJlwYinmTc/jN2yLJ1l9EHgoc/iZS1FYIGspQdFkSVxGLr1COMkK+RVYJjLaBBIIwoOidKcz+V8wolSscZZ8FIQoAiRTYUX/6VCUUwuhqka5mpblrsf3+RJzyfKmgWysz4tP3zAmuBR4Gi5YQKX8DOWrKWakujF4ENwYbIsu7kM9kuJON80264hVJ7CCGQ5Py4SqdRW2g1ZDQXDjOoZZ+fanRlBqmF8brIAmSpvGpBxPSOE6N6sDVoVFJxjKM0rdoBfKRqLOiYXZDAkLntObN2baJBRHPfn9MbY76s1Pa6P9/9VCjCFIKNIQu89ACputm0Mn+4biyjDesgoXq9ButuuAzjqQ24WLJDmunGmCOEaTnyvnsW2fLz7CSKvqJd9p5/B+euOH0sqD2ckp1zFhTKL2usx9QQZoOLPIyXNWEhJ98nTTURdcz1IK8hwlxJjX1Pv4LICKkaiXpQo1SLHyWLd3PtKnfT6U5ABJN6r85NWQKh1NAlpkcUh4Of5ke9BHS6kX+5wtOhAsOxJoqCmDrYOkbieRxjgFTtvqWtZkfz6A35pverUnsMefC4JAv/RU8pKd6NuOmSsOCTFIGqEksXfj2+7vy9OsN4+H3/Hi2HWbvxMJQpMd5xalZ2GKeKyOuiR1Oo2WbCdOEm7UkNZxHoBahHGKhgVLuPZlFTlHkDp9L3DBUN7NTFA4GiXKpB9yf2jbakSJF692vZBhiz7B/EFeXm2I3a4QEVvs0SCDNMsWVZ1yZhiAtGcFCL33+b4R5LaaJldZjk2c/aQJyDDNcseO5jcUgGZVd7SahhryJhZIoVkdjxwq00sjNU2sau3yTlTfoU/EosaFSO6wrQ2MYwckCdMc0OsakT4sk3s6iOjkPFOvbkXJ7haIKjZA0Sc3tMe+mu23VXFq63epgt5mxjGuFo/J3YhZzcMU7L3PSbqkWCS9V1AhpsKzh8y0c6HpbbWt7EM42vWBAMMhlrJxMLexvuYCZ5m3JMBFbun/SZHVTCm8zZqB8aeTvxNhCU5w8OMmULW/X5rOGTzpH9elzE0PgEmy00cTqs5wAAAAABJRU5ErkJggg== "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAaCAIAAAA1/5ttAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAWJQAAFiUBSVIk8AAAAHRJREFUOE9j/P//PwPpgIl0LSAdo9owwm0QBsmdienWE++guBSYSogA29IYGKwm3IarZCBCD1gJSCND2jaoTqK1/f9/e4IVWCfIEKA2CJd4AHIsGbaB3Em0NrL8RlZI3p6Qhhz6QEcyjuZu9MQwCPMbZnoFAJ4/aSXpKQ5rAAAAAElFTkSuQmCC "embedded image (png)"){kind=small}
![[image]](data:image/png;base64,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 "embedded image (png)"){kind=small}