To find the zeros of the function given as \(5x - 12\), we need to determine the values of \(x\) that make the expression equal to zero.
Set the equation equal to zero:
\[ 5x - 12 = 0 \]
Now, solve for \(x\):
- Add 12 to both sides:
\[ 5x = 12 \]
- Divide both sides by 5:
\[ x = \frac{12}{5} \]
The zero of the function \(5x - 12\) is \(x = \frac{12}{5}\) or approximately \(2.4\).
Now, let's look at the options you provided:
- \(6\) and \(2\)
- \(-\frac{3}{5}\) and \(4\)
- \(\frac{3}{2}\) and \(-4\)
- \(3\) and \(-4\)
None of the provided options list \(x = \frac{12}{5}\) (or approximately \(2.4\)). If the question pertains to finding the zeros of a different function or if there is a misunderstanding, please clarify so I can assist you more accurately.