Answer:
$240,000 drop in profits.
Step-by-step explanation:
The company's variable cost per unit is:

Initially, with a sales volume of n = 80,000 units at $30 each, the company's profit was:

After price drops to $24 per unit, and sales increase by 20%, the profit is:

The change in profit is:

The company will experience a $240,000 drop in profits.