We know that
• She spent $6 on the first day, $14 on the second day, and ,x, on the third day.
,
• The mean is $16 per day.
To solve this problem, we have to use the formula for the mean.

In words, we have to sum all the money spent and then we divide it by the total number of days. Also, the mean is 16.

Now, we solve for x. First, we multiply each side by 3.

Then, we subtract 20 on each side.

Therefore, the value of x is 28.