Match each system on the left with all words that describe the system on the right.Choices on the right can be used more than once. 2x=y+3 y=-2x+1 2x=y+3 2y-4x=-6 2x=y+3 2y-4x=6 inconsistent consistent independent dependent Click and hold an item in one column then drag it to the matching item in the other column. Be sure your cursor is over the target before releasing.The tomet will highlight or the cursor will change. Need help? Watch this video.

To match each system with the corresponding words that describe the system, we need to analyze each system and determine whether it is consistent, inconsistent, independent, or dependent.<br /><br />1. $2x=y+3$<br /> - This system is consistent and dependent because it has infinitely many solutions.<br /><br />2. $y=-2x+1$<br /> - This system is consistent and independent because it has a unique solution.<br /><br />3. $2x=y+3$<br /> - This system is consistent and dependent because it has infinitely many solutions.<br /><br />4. $2y-4x=-6$<br /> - This system is consistent and independent because it has a unique solution.<br /><br />5. $2x=y+3$<br /> - This system is consistent and dependent because it has infinitely many solutions.<br /><br />6. $2y-4x=6$<br /> - This system is inconsistent because it has no solutions.<br /><br />Therefore, the matching is as follows:<br /><br />$2x=y+3$ - consistent, dependent<br />$y=-2x+1$ - consistent, independent<br />$2x=y+3$ - consistent, dependent<br />$2y-4x=-6$ - consistent, independent<br />$2x=y+3$ - consistent, dependent<br />$2y-4x=6$ - inconsistent