Answer TRUE or FALSE for each of (a)-(e). No justification is required for this problem. a) If A is the adjacency matrix of a tree on n vertices, then the sum of entries of A is 2. (n-1). o) For finite sets A and B, AUB|+|AnB| = |A|+|B|. c) If ao = 1 and the sequence an is given by an = 8. an-1 for all n ≥ 1, then the explicit formula is given by an 8" for all n ≥ 1.
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Can part d and e be answered as well. They are also true or false
- 1. Suppose that, in Example 2.27, 400 units of food A, 600 units of B, and 600 units of C are placed in the test tube each day and the data on daily food consumption by the bacteria (in units per day) are as shown in Table 2.6. How many bacteria of each strain can coexist in the test tube and consume all of the food? Table 2.6 Bacteria Strain I Bacteria Strain II Bacteria Strain III Food A 1 2 0 Food B 2 1 1 Food C 1 1 2In Cay({(1, 0), (0, 1)}:Z4 ⊕ Z5), find a sequence of generators thatvisits exactly two vertices twice and all others exactly once and returnsto the starting vertex.From time to time, the UTM Human Resource (UTMHR) department observes various employees fortheir work productivity. Recently UTMHR wanted to check whether the four employees at theDepartment XYZ counters, serve on average the same number of customers per hour. The HR managerobserved each of the four employees for a certain number of hours. The following Table 5 gives thenumber of customers served by the four employees during each of the observed hours. employee a employee b employee c employee d 19 14 11 24 21 16 14 19 26 14 21 21 24 13 13 26 18 17 16 20 employee a employee b employee c employee d mean 21.6 14.8 15.0 22.0 s 3.4 ? 3.8 ? c) Find variance between sample,d) Find variance within sample, e) Calculate the test statistic, F.f) Determine the numerator and denominator.g) Find the critical value of F at the 5% significance level, and test the claim that the mean numberof customers served per hour by each of these four employees is…
- From time to time, the UTM Human Resource (UTMHR) department observes various employees fortheir work productivity. Recently UTMHR wanted to check whether the four employees at theDepartment XYZ counters, serve on average the same number of customers per hour. The HR managerobserved each of the four employees for a certain number of hours. The following Table 5 gives thenumber of customers served by the four employees during each of the observed hours. employee a employee b employee c employee d 19 14 11 24 21 16 14 19 26 14 21 21 24 13 13 26 18 17 16 20 a) Define the hypothesis null, H0 and hypothesis alternative, H1.b) Given below are means and standard deviation for some of the employees. Calculate thestandard deviation for Employee B and D.Question # 1 Suppose that a store sells six varieties of soft drinks: cola, ginger ale, orange, root beer, lemonade, andcream soda. Use a tree diagram to determine the numberof different types of bottles the store must stock to have all varieties available in all size bottles if all varietiesare available in 12-ounce bottles, all but lemonade are available in 20-ounce bottles, only cola andginger ale are available in 32-ounce bottles, and all butlemonade and cream soda are available in 64-ouncebottles?Show that the number of basic variables in an (m × n) transport table is m + n - 1.
- The dependencies between the 10 activities listed in the table above are as follows:• The project starts with two activities—A, and B—which can be done concurrently.• When activity A is finished, activity C can start• When activity B is finished, activities D and E can start• When both activities C and D are finished, activity F can start• When activity E is finished, activity G can start• When activity F is finished, activity H can start• When both activities G and H are finished, activity I can start• When activity G is finished, activity J can start• The project is complete when activities I and J are finished Questions1. Organize the information above in an activity precedence table showing the activity, precedent and duration (calculated using the PERT weighted average formula and round to the nearest integer).2. Draw an AON network diagram and calculate its early start, early finish, late start and late finish times, floats (Free and total) for each activity. Make sure you…A certain company sends 50% of its overnight mail parcels via express mail service E1. Of theseparcels, 1% arrive after the guaranteed delivery time (denote the event late delivery by L). Supposethat 10% of the overnight parcels are sent via express mail service E2 and the remaining 40% are sentvia E3. Of those sent via E2 only 2% arrive late, whereas 5% of the parcels handled by E3 arrive late.a. Draw a tree diagram for this problem.b. If a record of an overnight mailing is randomly selected from the company’s file, what is theprobability that the parcel went via E2 and was late?c. What is the probability that a randomly selected parcel arrived on time?d. If a randomly selected parcel has arrived late, what is the probability that is was not sent via E1?A certain company sends 50% of its overnight mail parcels via express mail service E1. Of theseparcels, 1% arrive after the guaranteed delivery time (denote the event late delivery by L). Supposethat 10% of the overnight parcels are sent via express mail service E2 and the remaining 40% are sentvia E3. Of those sent via E2 only 2% arrive late, whereas 5% of the parcels handled by E3 arrive late.a. Draw a tree diagram for this problem.b. If a record of an overnight mailing is randomly selected from the company’s file, what is theprobability that the parcel went via E2 and was late?c. What is the probability that a randomly selected parcel arrived on time?d. If a randomly selected parcel has arrived late, what is the probability that is was not sent via E1? part c and d please
- In Cay({(1, 0), (0, 1)}:Z4 ⊕ Z5), find a sequence of generators thatvisits exactly one vertex twice and all others exactly once and returnsto the starting vertex.SO what would be the L, Lq, and Wq of this problem? Assuming we are trying to develop and sovle a waiting line system that can accomodate this increased leel of passenger traffic.For the following relation on S = {1, 2, 3, 4, 5, 6}: p = {(1, 2), (1, 6), (2, 1), (3, 5), (4, 5), (6, 3), (6, 6)} Draw the directed graph and find the adjacency matrix.