Given that \( X = 4 \), \( Y = -2 \), and \( T = 0 \), how can I assist you with these values? Do you have a specific equation or problem you'd like to solve using these variables?

If you're looking for an example, here are some basic operations with these values:

1. **Addition**: 
   \[
   X + Y + T = 4 + (-2) + 0 = 2
   \]

2. **Multiplication**: 
   \[
   X \cdot Y \cdot T = 4 \cdot (-2) \cdot 0 = 0
   \]

3. **Evaluate an expression**: 
   \[
   2X - 3Y + 5T = 2(4) - 3(-2) + 5(0) = 8 + 6 + 0 = 14
   \]

Let me know what you'd like to explore further or clarify.

### Questions:
1. Would you like to evaluate specific expressions using \( X \), \( Y \), and \( T \)?
2. Should we solve an equation involving these variables?
3. Would you like to see how these values impact a graph or function?
4. Would you prefer to work on inequalities with these values?
5. How about performing transformations with these coordinates?

### Tip:
When multiplying terms that include zero, the entire expression becomes zero regardless of other values involved.

Explore basic arithmetic operations and algebraic expression evaluations using X=4, Y=-2, and T=0. This problem involves addition, multiplication, and evaluating the expression 2X - 3Y + 5T. Suitable for students in Grades 6-8.

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