BLESSED NAME OF MAR IEARNING SCHOOL, Inc.5. It is the number of pemutations of n things were some objects are alike.A. Unique PermutationB. Circular PermutationTATUMAI4C. Distinguishable PermutationD. Linear Permutation6. The following are examples of circular pemutation, EXCEPT.A. Football players arranged in a circular huddle.B. Arranging of chairs in a circular table.C. Motorcycle arranged in a designated parking lane.D. Guest who are seated in a circular table.5!7. Calculate(5-3)!А. 80В. 70C. 60D. 508. Choosing a subset of a set is an example of.A. combinationB. differentiationC. integrationD. permutation9. There are 6 periods in each working day of a school. In how many ways can one organize 5 subjects such that each subject isallowed at least one period?А. 1800В. 2500С. 3200D. 360010. Which of the following situations does NOT illustrate combination?A. Selecting 2 songs from 10 choices for an audition pieceB. Fixing the schedule of a group of students who must take exactly 8 subjectsC. Enumerating the subsets of a setD. Identifying the lines formed by connecting some given points on a planeACTIVITY 1SHOW ME THE WAYS TEST YOUR UNDERSTANDINGInstructions: Find out how much you already know about the topics in this module. Choose the letter that you think best answers thequestion. Please answer all the items. Take note of the items that you were not able to answer correctly and find the right answer as yougo through this module.1. It is referred to as the arrangement of objects in a definite order.A. CombinationB. Fundamental Counting PrincipleC. PermutationD. Probability2. Which of the following situations does NOT illustrate linear permutations?A. Assigning seats to guest in a circular table.B. Opening a combination lock.C. Arranging potted plants in a row.D. Forming plate numbers to vehicles.3. Which of the following involves distinguishable permutation?A. Picture taking of teachers in a row.B. Inputting ATM pin code.C. Arranging a jigsaw puzzle.D. Number of words/arrangements from the letters of the word PHILIPPINES.4. The arrangements of objects in a circular manner is calledA. Unique PermutationB. Circular PermutationC. Distinguishable PermutationD. Linear PermutationMathematicsGrade 10

Name: BLESSED NAME OF MAR IEARNING SCHOOL, Inc.5. It is the number of pemut
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Description: BLESSED NAME OF MAR IEARNING SCHOOL, Inc.5. It is the number of pemutations of n things were some objects are alike.A. Unique PermutationB. Circular PermutationTATUMAI4C. Distinguishable PermutationD. Linear Permutation6. The following are examples

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Instructions: Find out how much you already know about the topics in this module. Choose the letter that you think best answers the question. Please answer all the items. Take note of the items that you were not able to answer correctly and find the right answer as you go through this module. 1. It is referred to as the arrangement of objects in a definite order. A. Combination B. Fundamental Counting Principle C. Permutation D. Probability

Instructions: Find out how much you already know about the topics in this module. Choose the letter that you think best answers the question. Please answer all the items. Take note of the items that you were not able to answer correctly and find the right answer as you go through this module. 1. It is referred to as the arrangement of objects in a definite order. A. Combination B. Fundamental Counting Principle C. Permutation D. Probability

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Please also explain why the other options are not correct.
Watch the video and then solve the problem given below. Click here to watch the video. Set A = {1, 2, 3, 4, 5} and set B={Ford, Chevy, Toyota, Kia, Honda). Are sets A and B equivalent? Choose the correct answer below. O A. Yes, sets A and B are equivalent because they both have the same number of members. O B. Yes, sets A and B are equivalent because both sets are in braces. C. No, sets A and B are not equivalent because they do not have the same members. O D. No, sets A and B are not equivalent because they do not have at least one of the same members.
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You just got a free ticket for a boat ride, and you can bring along 3 friends! Unfortunately, you have 5 friends who want to come along. 1. Does order matter in this situation? For example, would bringing friends 1, 2, and 3 count as a different combination than bringing friends 1, 3, and 2? Explain your reasoning. 2. How many different groups of friends could you take with you? 3. Explain how you got your answer. 4. What patterns did you recognize as you worked through this problem?
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