Suppose that the distribution of sales within an industry is as shown in the following table:
Firm |
Share of Total Market Sales |
A |
1717 |
B |
1212 |
C |
1313 |
D |
1010 |
E |
1010 |
F |
1010 |
G |
88 |
H |
77 |
All others |
13 |
Total |
100% |
There are 13 "All others" in the industry in the above table, each of which has a share of sales equal to 1 percent.
The value of the Herfindahl-Hirschman Index for this industry is
nothing.
(Enter your response as a whole number.)
Enter your answer in the answer box.
HHI = 1299
Firm |
Share of Total Market Sales |
% share of market sales |
A |
1717 |
20% |
B |
1212 |
14% |
C |
1313 |
16% |
D |
1010 |
12% |
E |
1010 |
12% |
F |
1010 |
12% |
G |
88 |
1% |
H |
77 |
1% |
I |
74.37 |
1% |
J |
74.37 |
1% |
K |
74.37 |
1% |
L |
74.37 |
1% |
M |
74.37 |
1% |
N |
74.37 |
1% |
O |
74.37 |
1% |
P |
74.37 |
1% |
Q |
74.37 |
1% |
R |
74.37 |
1% |
S |
74.37 |
1% |
T |
74.37 |
1% |
U |
74.37 |
1% |
8403.81 |
100% |
HHI is found by squaring the individual market sharing and totaling it.
A to H forms 87% and other 13 firms makes 13%, making the share to 8403.81
So,
HHI = 20^2+14^2+16^2+12^2+12^2+12^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2+1^2
= 1299
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