To determine which equation is true for the values of x, we first need to identify potential equations we might want to evaluate with the given values.
Let’s consider a simple linear equation, like 2x + 4. We can substitute x with 6 and then with 2 to see if the equation holds true:
- For x = 6:
2(6) + 4 = 12 + 4 = 16 - For x = 2:
2(2) + 4 = 4 + 4 = 8
Now, let’s define another equation, such as x – 4 = 2. We will substitute x in this equation as well:
- For x = 6:
6 – 4 = 2, which is true. - For x = 2:
2 – 4 = -2, which is not true.
Hence, we see that the equation x – 4 = 2 is valid for x = 6 but not for x = 2. Therefore, if we are looking for an equation that evaluates positively for both x = 6 and x = 2, further consideration of equations is necessary.
To summarize, it all depends on the equations we choose to verify against the values provided. Ultimately, we would need to select or formulate equations to find one that holds true for both numbers.