00:01
Okay, so i see that you need help with these two problems.
00:02
And it says sheldon is the only landscaper in town to keep things simple.
00:07
He only mows lawns.
00:09
Assume he has five possible customers with different willingness to pay for a month of lawn service, as depicted in the table below.
00:18
So suppose sheldon has a variable cost of $35 per customer and a fixed cost of $150.
00:25
50.
00:27
Sheldon must charge each customer the same price, so he needs to decide whether to charge 120, 180, etc.
00:35
If sheldon maximizes his profit, he will earn blank.
00:39
If there are losses, include the negative sign.
00:44
So we need to calculate the total cost for servicing each member.
01:05
Sheldon hundred fifty dollars so that is going to be thirty five plus fifty is a hundred eighty five dollars however the fixed cost is spread across all the customers so the more customers sheldon services the lower the per customer fix cost will be so determining the profit for each determine the profit for each pricing strategies sheldon must charge each customer the same price he can choose to charge 120 so that's only for one customer so it's gonna be like 35 x plus 150 so if he has five customers say 35 x i'm sorry 35 times 5 plus 150 and and that is going to be 35 times 1 times 5 plus 150.
02:17
That's a total of $325.
02:19
And if i divide that by 5, that is $65 per customer.
02:31
So if he charges, say, $80 a customer, he is going to make money.
02:46
Okay.
02:48
If he charges $60 a customer.
02:53
So in order for him to maximize his profit, say he wants to charge $120 a customer.
03:03
So that would be 120 minus 65.
03:13
So 120 minus 65.
03:17
That's 55 he's going to make off of this customer.
03:20
Then 100 minus 65, he'll make 35 off of this customer.
03:26
80 minus 65 is $15 off of this customer, negative 5 and negative 25.
03:34
So if i combine this 55 plus 35 plus 15 minus 5 minus 25, he's going to the maximum profit...