Answer:
a) Normal income for both benefit amplifying groups and win augmenting groups are given as AR(W) = 320-2W
Hence, all out income is TR(W) = 320W-2W2
furthermore, negligible income work is MR(W) = 320-4W......(1)
Likewise minor expense of extra win is MC(W) =100 .......(2)
For benefit amplifying wins, MR(W) = MC(W)
or on the other hand, 320-4W=100,
4W=320-100
4W= 220
W=220/4
W=55
In this manner, anticipated number of wins of benefit boosting groups = 55
b) The success boosting state of group is MR(W)=0
or on the other hand, 320-4W=0
4W=320
W=320/4
W=80
In this way, anticipated number of wins of win augmenting groups = 80
c) the compensation top doesn't accomplish equality between anticipated number of wins of the two groups. All out number of games in a season is 162, anticipated number of wins of benefit expanding groups is 55 also, expected number of wins of win amplifying groups = 80.
Along these lines, 162-55-80= 27 games would wind up in a draw.
d) The normal income capacity of anticipated number of wins is
AR(W) = 420-2W
In this way, Negligible income capacity of anticipated number of wins is
MR(W) = 420-4W
Likewise Negligible expense of extra win (W) is McC(W) = 100
Accordingly for benefit amplifying condition, MR(W) =MC(wW)
or then again, 420-4W=100
4W=420-100
4W=320
W=320/4
W=80
Thusly, anticipated number of wins of benefit augmenting groups is 80
Again for win augmenting condition,
MR(W) = 420-4W= 0
or on the other hand, W= 105 yet the most extreme number of expected successes =80.
Thusly, anticipated number of wins of win boosting groups is 80.
Right now, top accomplish equality of anticipated number of wins of the two groups. Since win augmenting groups won't attempt to win more than 80 games as it will build their expenses of extra wins.
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