To solve the equation \( g = c + x \) for \( x \), you need to isolate \( x \) on one side of the equation. Here's how you do it:

\[
g = c + x
\]

Subtract \( c \) from both sides of the equation:

\[
g - c = x
\]

So, the solution is:

\[
x = g - c
\]

Would you like more details or have any questions? 

Here are some related questions to consider:
1. How can this formula be applied in practical situations?
2. What happens if \( c \) is greater than \( g \)?
3. How would you solve for \( c \) instead of \( x \)?
4. How can you check your solution for \( x \) by substituting it back into the original equation?
5. What does the equation represent in a real-world context?
6. How does the solution change if \( g \) and \( c \) are functions of another variable?
7. Can you visualize the equation graphically by plotting \( g \) against \( x \)?
8. What if \( g \) or \( c \) were vectors instead of scalars?

**Tip:** Always verify your solution by substituting it back into the original equation to ensure it satisfies the equation.

Learn how to solve the linear equation g = c + x to isolate x. This problem covers key algebraic concepts, including linear equations and isolating variables. Suitable for students in Grades 7-9.

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