A company maintains the stock of six produ Initial stock was as follows: a = 8, b = 32, c = 15, d = 23, e = 8, f = 6. Now consider the following schedule having two transactions T1 and T2: T1: r(a); r(b); T2: r(c); c:= c+10; w(c); T1: (c) r(d); T2: r(d); d:= d-10; w(d); commit; T1: r(e); r(f) Suppose T1 is responsible to calculate the total stock of the company.
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- A certain store has the following scheme Commodity code: X - commodities are discounted by 8%Question 1: You are given a list of courses that are currently available in BRACU that looks like the following: ['CSE110','CSE111', 'MAT620', 'CSE520','EEE361','CSE650','MAT510']. courses = All courses till 400 level (499) are for the undergraduate students whereas any courses above 500 are for the graduate or masters students. Write a python program that creates a dictionary from the above list where the keys will be each department name (CSE,EEE,MAT for the above example) and their values will be a dictionary of two keys - Undergraduate Courses and Graduate Courses. Each key will have courses that fall in Undergraduate and Graduate level respectively. Sample Input - No need to take input ['CSE110','CSE111','MAT620', 'CSE520','EEE361','CSE650','MAT510'] Sample Output: (You just have to print the resultant dictionary. No need to follow the pattern below) 'CSE':{ 'Undergraduate':['CSE110','CSE111'], 'Graduate':['CSE520','CSE650'] 'EEE':{ 'Undergraduate':('EEE361'], 'Graduate':[]…A company manufactures 3 products in 2 different factories. The cost of production and time required for production for each product varies depending on which factory produces it. The time and cost required for production of each product in each factory is provided in the tables in this worksheet. Demand for products 1, 2 and 3 are 200, 240 and 100 units, respectively. There are a total of 3,000 hours available in each factory. Additionally, at least 60% of the total units of Product 1 must be produced in Factory A, and at least 40% of of the total units of Product 2 must be produced in Factory B. Create a linear programming model and use the Solver add-in to determine the optimal production plan that will minimize total cost. Note: The cost is per unit not per hour. All demand must be met.
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- Kevin bought a new moulding machine for $3,000. The machine deteriorates with age and requires to trade in for a new one every fifth year of usage. The resale value and the running cost are given in below table. Age of machine (year) 1 3 4 5 Maintenance cost ($) 600 700 800 900 1,000 Resale value ($) 2,000 1,333 1,000 750 500a) Given the set of transactions in the table, compute the support for itemsets {e}, {b, d), and {b, d, e} by treating each transaction ID as a market basket. Transaction ID 0001 0024 0012 0031 0015 0022 0029 0040 0033 0038 Items Bought {a, d, e} {a,b,c, e} {a, b, d, e} {a, c, d, e} {b, c, e} {b, d, e} {c,d} {a,b,c} {a, d, e} {a,b, e} b) Use the results in part (a) to compute the confidence for the association rules {b, d} →→ {e} and {e}-{b, d).A course instructor will assign grades from (A, B+, B, C+, C, D+, D, EJ. What is the minimum number of grades that must be assigned in order to guarantee at least one of the grades has been assigned 10 times.