The equation given is $g = 2m + 10$, where $m$ represents the values in the first column of the table and $g$ represents the values in the second column. Let's solve for the missing value in the table.

The table provides the following values:

To find the missing value for $g$ when $m = 2$, we substitute $m = 2$ into the equation:

$g = 2m + 10$ $g = 2(2) + 10 = 4 + 10 = 14$

So, when $m = 2$, $g = 14$.

Would you like more details or have any questions about this solution? Here are five related questions to deepen your understanding:

1. What happens to the value of $g$ as $m$ increases?
2. Can you determine the pattern of increase in the values of $g$ for each increment in $m$?
3. How would you solve for $m$ if you are given a value of $g$?
4. What would be the value of $g$ if $m = 10$?
5. How can you graph the equation $g = 2m + 10$ and interpret the slope?

Tip: The equation $g = 2m + 10$ represents a linear relationship where the slope indicates how much $g$ changes for each unit change in $m$.