Algebra and Trigonometry (6th Edition)
6th Edition
ISBN: 9780134463216
Author: Robert F. Blitzer
Publisher: PEARSON
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- 2. A survey states whether a household income (inc) is high or low based on the make of the cars the husband and wife each own. There are 4 car types, dom(h) = dom(w) = {/1234}, the first two being 'cheap' and the last two being 'expensive'. The survey finds that, given their household income, the types of cars owned by a husband and wife are independent ie. wife's car type I husband's car type family income and the following probabilities p(inc = louw) = 0.8, p(wline low)= [0.7 0.30 0", p(wlinc= high) = [0.2 0.1 0.40.3", p(hline = low) = [0.2 0.8 0 0 and p(h|ine = high) = [000.30.7" Compute the marginal p(w,h) and show that whilst hlwine, it is not the case that hLw.arrow_forward1) Let Pn denote the number of ways to build a pipe n units long, using segments that are either plastic or metal, and (for each material) come in lengths of 1 unit or 2 units. For example, p1 = 2 since we can use a 1-unit segment that is either plastic or metal, and p2= 6 since we can use either type of 2-unit segment, or any of the 22 possible ordered choices of 2 segments each having a length of 1 unit. Define po = 1. Determine a recurrence relation for pn. Give a combinatorial proof that your recurrence relation does solve this counting problem. Use your recurrence relation and the method of generating functions to find a formula for pn. [Hint: Your final answer should be Pn= 1 2√3 (1+√3)+¹-(1-√3)+¹ for every n 20.] 2) Let s, denote the number of lists of any length that have the fixed sum of n, and whose entries come from {1,2,3). For example, s2 = 2 because (1,1) and (2) are the only such lists; and 84 = 7 because the lists are (3, 1), (1, 3), (2, 2), (2, 1, 1), (1, 2, 1), (1, 1,…arrow_forwardThe rooms in a house are adjacent as indicated in the following table. An '*' means they are adjacent, and a '-'means they are not. Rm KLMNOPQRSTU K L M ZOPORST اد. T U How few colors can be used so that each room is painted a color so in which no two adjacent rooms are the same color? List the rooms in groups with the same color, with the groups separated by semicolons (i.e. F E; A; G B D; C).arrow_forward
- 5. There are 6 white balls and 4 black balls in a pocket. Take any one without replacement, and define the r.v. X as the number of balls that are taken out when the white ball is taken out for the first time. a) Find the pmf of X. b) If the black ball is taken out, it will not be put back, and another white ball will be put in. Find the pmf of X.arrow_forward8. A survey of extra-terrestrials has the following results: 120 aliens like blue 145 aliens like red 135 aliens like green 70 aliens like both blue AND red 80 aliens like both red AND green 60 aliens like both blue AND green 15 aliens like blue AND red AND green a) Draw the Venn diagram for the results of the study and label each region by the number of - elements in that region. b) How many aliens surveyed like exactly one color? c) How many aliens like blue but not red? Use Visio to draw a circuit that implements an Exclusive OR circuit, using only basic gates. Insert your drawing here.arrow_forwardLet S, be a variable which stands for any of the elements of the population 5, 9, 10 and S, a variable -which stands for any of the elements of the population 4,6. Compute: iv) 3-2 2) ii,arrow_forward
- 2. Usrng chain Rule gind the deriva tmearrow_forward9) There are a total of 1200 students at Summit Campus, and a total of 216 students from both campuses identify as nonbinary. The proportion of Summit Campus students who identify as nonbinary is 0.06. Based on these numbers, complete the table. Summit Livingston Identify as nonbinary Don't identify as nonbinary Total 1200 Total 216 3000arrow_forward2. Following table shows midterm exam marks of two Eco 101 sections. Section Section B 21.5 20 21 15 14 19 22 20 22.5 23.5 10 17.5 21 21.5 23.5 10 23.5 19.5 21.5 19 8 19.5 21 14 11 9 24 21 17.5 8 21 14 18.5 23 21.5 8 175 8 16.5 12 10 20 18 19 17 15 20 23 15 20 21 14 21 8 21 22 20 20 18 18 18 18 8 19 22 18 23 19 8 19 8 21 20 17 15 10 14.5 8 a. Draw bar charts for Section A and Section B (Hint: Develop frequency distribution at first for Sec A and B) b. Calculate Mean, Median and Mode for both the sections. c. Calculate Variance and Standard Deviation for both the sections and interpret. d. Is there any significant difference between midterm exam marks of the students from these two sections? 22 23 16 23arrow_forward
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