You have an equation for \( g \) given as:

\[
g = \frac{x - 1}{k}
\]

This equation expresses \( g \) as a function of \( x \) and \( k \). Depending on what you want to do with this equation (e.g., solve for \( x \), \( k \), or \( g \) under certain conditions), you can perform different algebraic manipulations.

Would you like to solve for a specific variable or proceed with a different calculation?

Here are five follow-up questions:
1. Do you want to solve for \( x \) in terms of \( g \) and \( k \)?
2. Would you like to solve for \( k \) in terms of \( g \) and \( x \)?
3. Are there specific values for \( g \), \( x \), or \( k \) that you need to substitute?
4. Are you interested in graphing this function for certain values of \( k \)?
5. Would you like to explore how this function behaves as \( x \) or \( k \) changes?

**Tip**: To isolate a variable, use inverse operations like multiplication or addition to move terms across the equation.

Explore how to solve and manipulate the equation g = (x - 1) / k in this algebraic problem. Understand key algebraic concepts like linear equations and functions, and learn to solve for variables or substitute specific values. Suitable for students in Grades 8-10.

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