3 Hallar la Función Inversa y su gráfica fx x³ 2

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Aprendamos acerca de la función inversa. • Sea: f(x) = x³ - 2 • CÓMO SABER SI UNA FUNCIÓN TIENE FUNCIÓN INVERSA. • Verificamos si es una Función Inyectiva: • Si: f(x_1 ) = f(x_2 ), entonces: x_1 = x_2 • CÓMO HALLAR LA FUNCIÓN INVERSA. • PASO 1. Sustituimos f(x) por y. • PASO 2. Intercambiamos x por y para obtener x=f(y). • PASO 3. Despejamos la variable y. • PASO 4. En la solución escribimos f^(-1) (x) en vez de y. • PASO 5. Verificamos si la expresión obtenida es una función. • CÓMO COMPROBAR SI ESTAS DOS FUNCIONES SON FUNCIONES INVERSAS ENTRE SI: • Verificamos usando la Función Compuesta: • f(g(x)) = g(f(x)) • x = x • La función Inversa: f^(-1) (x) = g(x) • GRÁFICA DE LA FUNCIÓN f(x) Y SU FUNCIÓN INVERSA f^(-1) (x). • f(x) = x³ - 2 f^(-1) (x)=√(3 x+2)","styleRuns":[{"startIndex":0,"length":852,"styleRunExtensions":{"styleRunColorMapExtension":{"colorMap":[{"key":"USER_INTERFACE_THEME_DARK","value":4294967295},{"key":"USER_INTERFACE_THEME_LIGHT","value":4279440147}]}},"fontFamilyName":"Roboto"}]},"headerRuns":[{"startIndex":0,"length":852,"headerMapping":"ATTRIBUTED_STRING_HEADER_MAPPING_UNSPECIFIED"}]}},{"itemSectionRenderer":{"contents":[{"videoMetadataCarouselViewModel":{"carouselTitles":[{"carouselTitleViewModel":{"title":"Live chat 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