Introducing Inverses of Functions
Introducing Inverses of Functions
Explore the relationship between a function and its inverse function in this activity.
Putting It All Together
Answer these open ended questions on your own or with others to form deeper math connections.
Question ouverte 1
What similarities and differences do you notice between the original function and the inverse?
Entrée de texte et de données mathématiques
Question ouverte 2
Explain the relationship that the graph of the function and the inverse have with the line .
Entrée de texte et de données mathématiques
Question ouverte 3
The graph of a linear function passes through and . The graph of another linear function passes through and . Do you have enough information to say that and are inverses of each other?
Entrée de texte et de données mathématiques
Question ouverte 4
Could you determine if two functions are inverses if you were given only the first point for each function?
Entrée de texte et de données mathématiques
Question ouverte 5
Does have an inverse function? What about if the domain was restricted?
Entrée de texte et de données mathématiques
Question ouverte 6
What is an example of a function without an inverse?
Entrée de texte et de données mathématiques