To solve the equation for \( k \), we start with the given equation:

\[
\text{mtk} = k - 2 + u
\]

We want to isolate \( k \). Here's the step-by-step process:

1. **Subtract \( u \) from both sides** to move \( u \) to the left side:

\[
\text{mtk} - u = k - 2
\]

2. **Add 2 to both sides** to isolate \( k \):

\[
k = \text{mtk} - u + 2
\]

So, the solution for \( k \) is:

\[
k = \text{mtk} - u + 2
\]

### Relative Questions:
1. Do you have specific values for \( \text{mtk} \) and \( u \) to substitute into the equation?
2. Would you like to graph this equation to see the relationship between \( k \), \( \text{mtk} \), and \( u \)?
3. Is this equation part of a real-world problem you're working on?
4. Do you need to solve for any other variables, such as \( \text{mtk} \) or \( u \)?
5. Are there any other conditions or constraints on the variables that need to be considered?

**Tip:** After solving for a variable, you can substitute specific values to check if your solution is correct or to find particular numerical results.

Learn how to solve the equation mtk = k - 2 + u for variable k with a step-by-step solution. This problem involves isolating variables in algebraic equations. Suitable for high school students and those interested in algebraic problem-solving.

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