Suppose Kendra Gallegos has appointments with 7 potential customers. Kendra will be ecstatic if all 7 of these potential customers decide to make a purchase from her. Of course, in sales there are noguarantees. How many different sets of customers may place an order with Kendra? (Hint: Each set of customers is a subset of the original set of 7 customers.)The set has subsets. (Type a whole number.)I

given data 7 potential customers number of different sets of customer may place an order with kendra…

Answered: Suppose Kendra Gallegos has…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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List all the ways to select two members from S with repetition. The order in which the members are selected is not important. For example, DD is allowed and BA is the same selection as AB. S= {H, J, K, L, M} ....D Identify the list of all the ways to select two members from S, allowing for repetition. Choose the correct answer below. O A. HH, HJ, HK, HL, HM, JJ, JK, JL, JM, KK, KL, KM, LL, LM, MM O B. HH, HJ, HK, HL, HM, JK, JL, JM, KL, KM, LM OC. HH, HJ, HK, HL, HM, JH, JJ, JK, JL, JM, KH, KJ, KK, KL, KM, LH, LJ, LK, LL, LM O D. HK, HL, HM, JK, JL, JM, KL, KM
Suppose you are asked to choose three movies. If there are 20 different movies, in how many ways can the three movies be chosen?
Ten kids line up for recess. The names of the kids are: {Alex, Bobby, Cathy, Dave, Emy, Frank, George, Homa, Ian, Jim}. Let S be the set of all possible ways to line up the kids. For example, one order might be: (Frank, George, Homa, Jim, Alex, Dave, Cathy, Emy, Ian, Bobby) The names are listed in order from left to right, so Frank is at the front of the line and Bobby is at the end of the line. Let T be the set of all possible ways to line up the kids in which George is ahead of Dave in the line. Note that George does not have to be immediately ahead of Dave. For example, the ordering shown above is an element in T. Now define a function f whose domain is S and whose target is T. Let a be an element of S, so a is one possible way to order the kids. If George is ahead of Dave in the ordering r, then f(x) = a. If Dave is ahead of George in z, then f(x) is the ordering that is the same as z, except that Dave and George have swapped places. (a) What is the output of f on the following…
Let A = {Becca, Darius, Julian, Larry, Solly, Bess}, B = {Larry, Solly, Darius}, and C = {Mellie, Sally, Molly, Jeffrey, Larry}. Find the given set. (An B) UC Step 1 We are given the following sets. Our goal is to find the set (A n B) U C. Therefore, we will use all three sets all three sets to determine our answer. We will start by finding An B which is the intersection of A and B. Recall that the intersection of A and B is a set of all elements that are common to both sets. Determine which of the following elements should be included in the set A n B. That is, determine which of these elements are in both A and B. (Select all that apply.) ооооооо Becca Bess Darius Jeffrey Julian A = {Becca, Darius, Julian, Larry, Solly, Bess} B = {Larry, Solly, Darius} C = {Mellie, Sally, Molly, Jeffrey, Larry} Larry Mellie Molly Sally Solly
How to solve this using set operation in a ven diagram?
Determine whether B, the set of letters in the word latter, and C, the set of letters in the word alert, are equal, equivalent, both, or neither. Start by writing B and C in roster form.
TIuuctivery. 2. Pigeonhole Principle: a. Show that in any group of 50 or more people there are at least 5 of them with the same birth month. b. Show that in any set of 7 (not necessarily consecutive) integers, there are two with the same remainder when divided by 6. C. Show that in any group of six or more people there are either three mutual strangers or three mutual acquaintances.

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