Refer to Exercise 3.3. If the cost of testing a component

Chapter 3, Problem 28E

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QUESTION:

Problem 28E

Refer to Exercise 3.3. If the cost of testing a component is $2 and the cost of repairing a defective is $4, find the expected total cost for testing and repairing the lot.

Reference

You and a friend play a game where you each toss a balanced coin. If the upper faces on the coins are both tails, you win $1; if the faces are both heads, you win $2; if the coins do not match (one shows a head, the other a tail), you lose $1 (win (−$1)). Give the probability distribution for your winnings, Y , on a single play of this game.

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QUESTION:

Problem 28E

Refer to Exercise 3.3. If the cost of testing a component is $2 and the cost of repairing a defective is $4, find the expected total cost for testing and repairing the lot.

Reference

You and a friend play a game where you each toss a balanced coin. If the upper faces on the coins are both tails, you win $1; if the faces are both heads, you win $2; if the coins do not match (one shows a head, the other a tail), you lose $1 (win (−$1)). Give the probability distribution for your winnings, Y , on a single play of this game.

ANSWER:

Solution:

Step 1 of 2:

Given,

The cost of testing a component is $2 and the cost of repairing a defective is $4

The claim is to find the expected total cost for testing and repairing the lot

We have to find E[2Y + 4]


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