GIVEN;
We are told that William sold copiers for the past four months and the figure for each month is given as indicated.
Required;
To determine how many copiers he will need to sell this month to maintain an average of at least 77 sales per month.
Step-by-step solution;
The average sales per month will be calculated using the formula for mean (or average) as shown below;

The variables here are;

Note at this point that, we have the average already given but we don not have the total sales for all five months. William has sold copiers for the past 4 months and finding the average after this month's sales means we have 5 months' figures. Since we do not have the figure for the current month we shall represent his by letter x.
We can now re-write the formula for the average as follows;

Now we cross multiply;

Now we subtract 298 from both sides;

Therefore,
ANSWER:
He will need to sell 87 copiers this month to maintain an average of at least 77 sales per month.