In: Economics
1. Individual Problems 14-1 Suppose Mattel, the producer of Barbie dolls and accessories (sold separately), has two types of consumers who purchase its dolls: low-value consumers and high-value consumers. Each of the low-value consumers tends to purchase one doll and one accessory, with a total willingness to pay of $56. Each of the high-value consumers buys one doll and two accessories and is willing to pay $109 in total. Mattel is currently considering two pricing strategies:
In the following table, indicate the revenue for a low-value and a high-value customer under strategy 1 and strategy 2. Then, assuming each strategy is applied to one low-value and one high-value customer, indicate the total revenue for each strategy.
The strategy that generates the most revenue is strategy is (?) |
the producer of barbie dolls and accessories has two type consumers
Low value consumers,
tends to purchase one doll and one accessory with willingness to pay 56$
strategy 1
doll price = 28$
accessory = 28$
total price = doll price + accessory
= 28$ + 28$
= 56$
strategy 2
doll price = 3$
accessory = 53$
total price = doll price + accessory
= 3$ + 53$
= 56$
High value consumers,
tends to purchase one doll and two accessory with willingsness to pay 109$
strategy 1
doll price = 28$
accessory = 28$
total price = doll price + 2 accesory
= 28$ + (2 x 28$)
= 84$
strategy 2
doll price = 3$
accessory = 53$
total price = doll price + 2 accessory
= 3$ + ( 2 x 53$ )
= 109$
here we see thats startegy 1 are not affect the revenue for low value consumers but affect the high value consumers
by the strategy 1 high value consumers have to pay 84$ compare to less than strategy 2.
so strategy 2 are generate more revenue than strategy 1.