To determine which option contains two coefficients and three terms, let's analyze each option:
Option #1: 2x−3=4−y
- Terms: \(2x\), \(-3\), \(4\), \(-y\) (there are four terms when we consider all parts of both sides of the equation).
- Coefficients: \(2\) (for \(2x\)) and \(-1\) (for \(-y\)).
This option has four terms, not three.
Option #2: 6+7y=5
- Terms: \(6\), \(7y\), \(5\) (there are three terms in total).
- Coefficients: \(7\) (for \(7y\)). The number \(6\) and \(5\) are constants, not coefficients.
This option has three terms, but only one coefficient.
Option #3: 9x=1−8x
- Terms: \(9x\), \(1\), \(-8x\) (there are three terms).
- Coefficients: \(9\) (for \(9x\)) and \(-8\) (for \(-8x\)).
This option has three terms and two coefficients.
The correct answer is Option #3.