- Show how the graphs of \( f(x) \) and \( |f(x)| \) relate to each other
- Choose from:
- \( f(x)=a(x−b) \)
- \( f(x)=a(x−b)(x−c) \)
- Show how the graphs of \( f(x) \) and \( |f(x)| \) relate to each other
- \( f(x) \) is defined by draggable points
- Choose from:
- \( f(x)=ax+b \)
- \( f(x)=ax^2+bx+c \)
- Show how the parameters in \( f(x)=ax^2+bx+c \) are related to the characteristics of the corresponding graph
- Show how the parameters in \( f(x)=a(x−b)(x−c) \) are related to the characteristics of the corresponding graph
- Show how the parameters in \( f(x)=a(x−p)^2+q \) are related to the characteristics of the corresponding graph
- Show how the graphs of \( f(x) \) and \( \frac{1}{f(x)} \) relate to each other
- Choose from:
- \( f(x)=a(x−b) \)
- \( f(x)=a(x−b)(x−c) \)
- Show how the graphs of \( f(x) \) and \( \frac{1}{f(x)} \) relate to each other
- f(x) is defined by draggable points
- Choose from:
- \( f(x)=ax+b \)
- \( f(x)=ax^2+bx+c \)
- Show that the range can be thought of as the shadow of the graph projected onto the y-axis
- Show that the domain can be thought of as the shadow of the graph projected onto the x-axis
