Hi there, can I get some help on the attached question? There is no further information aside from what is provided in the screen shot.

Assume a rm faces two customers in the market. Customer 1 has an inverse demand of p = 140 - q1 , and Customer 2 has an inverse demand of p = 160 qz. Marginal cost per unit is constant and equal to $20. Determine the prot the rm could make if it could charge each customer a different lump-sum fee. When charging different lump-sum fees to both customers, prot equals $:|. (Enter a numeric response using a real number rounded to two decimal places.) Assume the prot-maximizing price is $30.00 and the lump-sum fee charged to these two customers is $6,050.00. Determine the prot the rm would make if it charged this same lump-sum fee to both customers. The prot the rm could earn if it charged the same lump-sum fees is $E. (Enter a numeric response using a real number rounded to two decimal places.)