Question

In: Accounting

For Levi’s, there are two types of consumers: Spouses who buy jeans for themselves and their...

For Levi’s, there are two types of consumers: Spouses who buy jeans for themselves and their spouse, and single people. Spouses are willing to pay $100 for the first pair of jeans, $80 for the second pair, and $0 for any further pairs of jeans. Single people are willing to pay $120 for the first pair of jeans, and $0 for any further pairs of jeans. Assume that there 10 single people and 1 spouse who shop at Levi’s. Which of the following pricing schemes maximizes Levi’s Revenue? Please provide workings as well

P1 is the price of 1st jean purchased, P2 is the price of 2nd jean purchased

a) P1=P2=80
b) P1=100, P2=80
c) P1=120, P2=80
d) P1=120, P2=60

Solutions

Expert Solution

Fact of the case

P1 P2 P3
Spouse 1 <= 100 <= 80 0
Single Person 10 <= 120 0 0
Total Customer 11

two types of consumers

1. Spouse

Ready to pay maximum

P1 =100 ;P2 = 80 ;P3 = 0

That means customer will purchase maximum of two jeans at total maximum price of 180 (100+80) and won't purchase third one as there is not requirement further.

2. Single Person

Ready to pay maximum

   P1 =120 ; P2 = 0 ;P3 = 0

That means customer will purchase maximum of one jean at tota maximum price of 120 and won't purchase further one as there is not requirement .

In current situation We have

  • Spouse = 01
  • Single person = 10

Answer

Option D _ P1 =120; P2 = 60  as it result in maximum revenue generation of 1440

Working Note :

Revenue under each options given

Option-01 a) P1=P2=80
P1 80
P2 80
As price for both P1 and P2 is less than maximum price that both type of customer willing to pay; both will purchase
Total Revenue Amt X nos of jeans Total Revenue
Spouse 1 P1 80 X 1 80
P2 80 X 1 80
Single Person 10 P1 80 x 10 800
960
Option-02 -b) P1=100, P2=80
P1 100
P2 80
As price for both P1 and P2 is less than maximum price that both type of customer willing to pay; both will purchase
Total Revenue Amt X nos of jeans Total Revenue
Spouse 1 P1 100 X 1 100
P2 80 X 1 80
Single Person 10 P1 100 x 10 1000
1180
Option-03- c) P1=120, P2=80
P1 120
P2 80
As price for P1 is more than maximum price that both First type of customer (i.e. Spouse) willing to pay; Hence only Second type of customer (i.e. Single Person) will purchase.
Total Revenue Amt X nos of jeans Total Revenue
Spouse 1 P1 100 X 0 0
P2 80 X 0 0
Single Person 10 P1 120 x 10 1200
1200
Option-04- c) P1=120, P2=60
P1 120
P2 60
As price for P1 is more than maximum price that First type of customer (i.e. Spouse) willing to pay; However Total price for P1 and P2 is within the limit of 180. Hence Let assume both types of customer will purchase.
Total Revenue Amt X nos of jeans Total Revenue
Spouse 1 P1 120 X 01 120
P2 60 X 02 120
Single Person 10 P1 120 x 10 1200
1440

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