The equation provided is a linear equation with three variables: \(x\), \(y\), and \(z\).

Since there is only one equation, you would need two more independent equations involving \(x\), \(y\), and \(z\) to solve for each variable. If this is part of a system of equations, the other equations would be necessary to determine unique values for \(x\), \(y\), and \(z\).

However, you can express one variable in terms of the others. For example, solving for \(z\) in terms of \(x\) and \(y\):

\[
3z = 73 - 2x - 4y
\]
\[
z = \frac{73 - 2x - 4y}{3}
\]

Do you want to add more equations or solve this equation in some other form?

### Related questions:
1. Do you have additional equations for this system?
2. Would you like to solve this equation for a specific variable?
3. Are you interested in graphical representations of this equation?
4. Do you want to explore solutions with integer constraints for \(x\), \(y\), and \(z\)?
5. Are there any specific values for \(x\), \(y\), or \(z\) you would like to substitute?

### Tip:
In systems of linear equations, the number of equations should match the number of unknowns to find a unique solution for each variable.

Explore how to solve the linear equation 2x + 4y + 3z = 73, which involves algebraic manipulation to express one variable in terms of others. Learn about systems of equations and how they work, suitable for students in Grades 9-12.

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