triple w, subtract v from the result, then add u to what you have

The expression you are describing can be written as follows:

\[ 3w - v + u \]

Let's break it down step-by-step:

1. **Triple w**: Multiply \( w \) by 3 to get \( 3w \).
2. **Subtract v**: Subtract \( v \) from \( 3w \), giving \( 3w - v \).
3. **Add u**: Add \( u \) to \( 3w - v \), resulting in \( 3w - v + u \).

Do you want further details on this operation, or have any questions? Here are 5 related questions:

1. How would you simplify the expression if you were given specific values for \( w \), \( v \), and \( u \)?
2. What happens if any of \( w \), \( v \), or \( u \) are negative numbers?
3. How does the expression change if \( w \), \( v \), and \( u \) represent vectors instead of scalars?
4. How would you graph the function \( f(w, v, u) = 3w - v + u \) in three dimensions?
5. What if you want to find the derivative of \( 3w - v + u \) with respect to one of the variables?

**Tip:** When manipulating algebraic expressions, always perform operations in the correct sequence to avoid errors.

Learn how to solve the algebraic expression 3w - v + u, where w is tripled, v is subtracted, and u is added. This guide covers step-by-step calculations and related algebra concepts, suitable for students in Grades 6-8.

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