To determine which statements are true about the given linear equation, we need the equation itself. However, let's analyze the potential outcomes for linear equations and their characteristics:

1. No solution: This happens when the equation is inconsistent or a contradiction (e.g., something like $0 = 5$).

2. Infinite solutions: Occurs when the equation is an identity, meaning both sides are exactly the same for all values of the variable (e.g., $x = x$).

3. Identity: The equation holds true for every value of the variable, indicating infinite solutions.

4. Conditional: An equation is conditional if it has a specific solution (e.g., $x = 2$, which gives only one solution).

5. One solution: Happens in cases of a conditional equation, meaning only one specific value satisfies the equation.

6. Contradiction: Similar to no solution, this happens when you get an impossible outcome like $0 = 5$.

Without the specific equation, these are the possible outcomes, and we'd need the equation to determine which apply. Could you please provide the full equation? I can help you solve it and verify which statements are true.

Would you like to upload the equation or type it out?

Tip: In a linear equation, always simplify both sides first to identify potential contradictions or identities.

Here are five related questions:

1. What is a contradiction in linear equations?
2. How do you identify an identity in an equation?
3. What are the conditions for a linear equation to have no solution?
4. How do infinite solutions arise in a linear equation?
5. What is the method to check if a linear equation has one solution?