To solve the system of equations:

1. \( X - 2 = 3Y \)
2. \( T - Y = 0 \)

Let's solve them step-by-step.

1. From the second equation, we have:
   \[
   T = Y
   \]

2. Substitute \( T \) for \( Y \) in the first equation:
   \[
   X - 2 = 3T
   \]

3. Solve for \( X \):
   \[
   X = 3T + 2
   \]

So the solution for the variables in terms of \( T \) is:
\[
X = 3T + 2
\]
\[
Y = T
\]

If you have specific values for \( T \), we can find the numerical values for \( X \) and \( Y \). 

Would you like further details or have any other questions? Here are some questions you might want to ask next:

1. How do I solve a quadratic equation?
2. What are the different methods to solve a system of linear equations?
3. Can you explain how to find the derivative of a function?
4. How do I calculate the area under a curve?
5. What are the steps to factorize a polynomial?

**Tip:** When solving systems of equations, always try to express one variable in terms of the others to simplify the problem.

Learn how to solve a system of linear equations using the substitution method with a step-by-step solution. This problem covers linear equations involving multiple variables and demonstrates the application of the substitution method to find solutions. Suitable for students in Grades 7-9.

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