The points ​(minus​1, ​1), (0,​ 0), and​ (1, 1) of​ f(x) translate to the points 
  
enter your response here of​ g(x).

To understand how the points of \( f(x) \) translate to the points of \( g(x) \), we need more information about the function \( g(x) \), such as a transformation applied to \( f(x) \) (e.g., shifts, stretches, or reflections). Without this information, I can’t determine the exact translation.

Could you provide more details about the relationship between \( f(x) \) and \(

The points (minus​1, ​1), (0,​ 0), and​ (1, 1) of​ f(x) translate to the points of​ g(x).

Explore how the points (-1, 1), (0, 0), and (1, 1) from f(x) translate to the corresponding points in g(x). Learn about key function transformations such as shifts, reflections, and stretches. This guide covers essential coordinate geometry and transformation concepts, suitable for high school students in Grades 9-12.

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