Practice Question: Based on the below decision tree, find the EMV of choice A, B, C, and determine which choice is better than the rest. Decision Choice A Choice B Choice C 35% $120 $ 200 70% $180 $150 40% $120 $140
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- A detailed explanation of a dual alternative decision structure is available.How does a dual alternative decision structure work?Create a Decision Tree from the following Decision table. Actions/Conditions Rules Requester is authorized Y Y Y Y Chemical is available Y Y Y Conditions Chemical is hazardous Y Y Requester is trained Y Accept request Actions Reject request OFocus 近
- A7. If you are developing a software for online shopping, then which decision table create to implement your logic? you will A. Table consists of seller behavior B. Table consists of workers salary C. Table consists of Discount rules D. Table consists of workers commission W hp 近Suppose you are given the following description of a discount policy: An insurance company has a policy of discounting its product to customers under certain circumstances: Discounts of 5% are given only if the customer has excellent credit If the customer has filed less than one claim in the last five years add a discount of 10% If the customer insured multiple products (home, car, boat) etc subtract 4% Represent this situation as a decision table Represent the situation above as a decision tree.How many decision table test cases you should generate for an under-test program when you defined a decision table with 12 different rules (or columns), 6 condition entries, and 6 action items? O 24 O 18 O 12
- Describe the operation of a dual alternative decision structure in detail.Question 2:Design a 16 people voting system where 0 means ‘No’ and 1 means ‘Yes’. It should show number of ‘Yes’ votes and then number of ‘No’ votes.GENERATE THE DECISION VARIABLE SOLUTION AND GENERATE AN ANSWER REPORT CASE 1. Julia's Food Booth Julia Robertson is a senior at Tech, and she's investigating different ways to finance her final year at school. She is considering leasing a food booth outside the Tech stadium at home football games. Tech sells out every home game, and Julia knows, from attending the games herself, that everyone eats a lot of food. She has to pay $1,000 per game for a booth, and the booths are not very large. Vendors can sell either food or drinks on Tech property, but not both. Only the Tech athletic department concession stands can sell both inside the stadium. She thinks slices of cheese pizza, hot dogs, and barbecue sandwiches are the most popular food items among fans and so these are the items she would sell. Most food items are sold during the hour before the game starts and during half time; thus it will not be possible for Julia to prepare the food while she is selling it. She must prepare the…
- Draw a pseudocode, decision table and decision tree from the following scenario. Students are awarded the following grades: If the pass mark is less than or equal to 40 = Fail If the pass mark is 41 and less than or equal to 60 = pass If the mark is 61 and less than or equal to 85 = merit If the mark is 86 and over = distinctionA person is looking to invest $100,000 in hopes of getting the highest return possible. There are 4 investment options available: bonds, mutual funds, stocks, or a saving account yielding interest. The bonds give a 3% annual return, mutual funds give an 8% return, stocks give a 10% return, and the savings account gives a 2% return (all investments subject to risk). To control for risk, several constraints are put into place: 1. No more than 15% of the total investment can be put into stocks. 2. At least 40% must be invested in mutual funds and/or the savings account. 3. The amount put in the savings account must be no more than the amount put into the other investments combined. 4. The ratio of money invested in bonds and mutual fund to the amount in stocks and the savings account should be at least 1.2 to 1. 5. All $100,000 must be invested and no shorting is allowed (It means there will be no “borrowed” money”) Formulate a linear programming model for this problem to get the highest…Dynamic Programming: Two coins X and YFlip coin X: gain 1 point for the head, and lose 1 point for the tailFlip coin Y: gain 3 points for the head, lose 3 points for the tail. After n round, if the final score is positive, you win. Otherwise, you lose. The score does not matter. Pr(s) be the probability of winning; r is the round; s is the score.P0(s) = 1 for s >= 1; P0(s) = 0 if s <= 0. a. Explain why P1(s) = 0 when s <= -3; P1(s) = 0.5 when -2 <= s <= 1; P1(s) = 1 for s >= 2. b. Explain why you must select X if s is 2 or 3, and you must select Y if s is −2 or −1. b. Determine P2(s) for each possible value of s and explain. (each probability will be one of 0, ¼, 1/2, ¾, 1) c. Fine a recurrence relation for Pr(s) with form Pr(s) = max[(?+?)/2, (?+?)/2]. Explain. d. Use Dynamic Programming to compute probability P100(0) (win the game if it has 100 rounds).