You are given the following data for your firm, which sells the only commercially-available Wifi-enabled cheese grater.
Q | P | TC |
---|---|---|
0 | $100 | $1,000 |
10 | $95 | $1,211 |
20 | $90 | $1,411 |
30 | $85 | $1,609 |
40 | $80 | $1,814 |
50 | $75 | $2,035 |
60 | $70 | $2,281 |
70 | $65 | $2,561 |
80 | $60 | $2,884 |
90 | $55 | $3,259 |
100 | $50 | $3,695 |
QUESTION:
The profit-maximizing quantity occurs at _______ and the profit-maximizing price occurs at _________.
(Since MC is in terms of Q2, solving with calculus and algebra can be messy. Your table should give an exact answer.)
Select one:
a. Q=55; P=$90
b. Q=60; P=$70
c. Q=50; P=$75
d. Q=70; P=$65
Q |
P |
TC |
TR (Q*P) |
0 |
$100 |
$1,000 |
000 |
10 |
$95 |
$1,211 |
950 |
20 |
$90 |
$1,411 |
1800 |
30 |
$85 |
$1,609 |
2550 |
40 |
$80 |
$1,814 |
3200 |
50 |
$75 |
$2,035 |
3750 |
60 |
$70 |
$2,281 |
4200 |
70 |
$65 |
$2,561 |
4550 |
80 |
$60 |
$2,884 |
4800 |
90 |
$55 |
$3,259 |
4950 |
100 |
$50 |
$3,695 |
5000 |
The profit-maximizing quantity occurs at _______ and the profit-maximizing price occurs at _________
d. Q=70; P=$65
the profit will be maximized at the quantity where the difference between TR and TC will be highest and the TC will be increasing. From the given options the difference between TR and TC is highest at quantity 70 where price is $65
TR = 4550
TC = 2561
Profit = 4550 – 2561 = 1989
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