Refer to the following formula for expected payoff: Expected payoff = [Probability of rival matching Loss from price cut] + [Probability of rival not matching x Gain from price cut] Suppose the payoff for each of four strategic interactions is as follows: Your Company's Action Reduce Price Don't Reduce Price Rival Response Reduce Price Loss = $800 Loss = $6,000 Don't Reduce Price Gain = $50,000 No Loss or Gain Instructions: Enter your responses as a whole number. If you are entering any negative numbers be sure to include a negative sign (-) in front of those numbers. a. If the probability of rivals matching a price reduction is 98 percent, what is the expected payoff of a price cut? $ b. If the probability of rivals reducing price even though you don't is 5 percent, what is the expected payoff of not reducing price?
Refer to the following formula for expected payoff: Expected payoff = [Probability of rival matching Loss from price cut] + [Probability of rival not matching x Gain from price cut] Suppose the payoff for each of four strategic interactions is as follows: Your Company's Action Reduce Price Don't Reduce Price Rival Response Reduce Price Loss = $800 Loss = $6,000 Don't Reduce Price Gain = $50,000 No Loss or Gain Instructions: Enter your responses as a whole number. If you are entering any negative numbers be sure to include a negative sign (-) in front of those numbers. a. If the probability of rivals matching a price reduction is 98 percent, what is the expected payoff of a price cut? $ b. If the probability of rivals reducing price even though you don't is 5 percent, what is the expected payoff of not reducing price?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![Refer to the following formula for expected payoff:
Expected payoff = [Probability of rival matching x Loss from price cut] + [Probability of rival not matching x Gain from price cut]
Suppose the payoff for each of four strategic interactions is as follows:
Your Company's Action
Reduce Price
Don't Reduce Price
Rival Response
Reduce Price
Loss = $800
Loss = $6,000
Don't Reduce Price
Gain = $50,000
No Loss or Gain
Instructions: Enter your responses as a whole number. If you are entering any negative numbers be sure to include a negative sign
(-) in front of those numbers.
a. If the probability of rivals matching a price reduction is 98 percent, what is the expected payoff of a price cut?
b. If the probability of rivals reducing price even though you don't is 5 percent, what is the expected payoff of not reducing price?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7ddf1e52-17d0-47a9-956c-00bd0ce93716%2Feb409b49-4a35-4428-9d29-9f9ee364aa7e%2Ff5txnx9_processed.png&w=3840&q=75)
Transcribed Image Text:Refer to the following formula for expected payoff:
Expected payoff = [Probability of rival matching x Loss from price cut] + [Probability of rival not matching x Gain from price cut]
Suppose the payoff for each of four strategic interactions is as follows:
Your Company's Action
Reduce Price
Don't Reduce Price
Rival Response
Reduce Price
Loss = $800
Loss = $6,000
Don't Reduce Price
Gain = $50,000
No Loss or Gain
Instructions: Enter your responses as a whole number. If you are entering any negative numbers be sure to include a negative sign
(-) in front of those numbers.
a. If the probability of rivals matching a price reduction is 98 percent, what is the expected payoff of a price cut?
b. If the probability of rivals reducing price even though you don't is 5 percent, what is the expected payoff of not reducing price?

Transcribed Image Text:b. If the probability of rivals reducing price even though you don't is 5 percent, what is the expected payoff of not reducing price?
$
c. Based on your answers to (a) and (b), should the firm cut its price?
Can't determine from the information given
O Yes
O No
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