To find the number of days it would take for the two videos to have the same number of views, we need to set up an equation based on the information provided.
Let's denote \( x \) as the number of days after the start of the month.
For the first video:
- Initial views: 2,130
- Views gained per day: 80
- Total views after \( x \) days: \( 2,130 + 80x \)
For the second video:
- Initial views: 1,800
- Views gained per day: 90
- Total views after \( x \) days: \( 1,800 + 90x \)
To find out when both videos have the same number of views, we set the two expressions equal to each other:
\[ 2,130 + 80x = 1,800 + 90x \]
Now, let's simplify and rearrange the equation:
\[ 80x - 90x = 1,800 - 2,130 \] \[ -10x = -330 \] \[ x = 33 \]
Thus, the correct equation to set is:
\[ 2,130 + 80x = 1,800 + 90x \]
But the equation you provided closest to matching was:
\[ 80x - 2,130 = 90x - 1,800 \]
This rearranges to the same equation when set properly, so that one is also correct. Therefore, the correct equation setup is:
Final Answer: \( 2,130 + 80x = 1,800 + 90x \) or rearranged, \( 80x - 2,130 = 90x - 1,800 \).