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in this problem. Which of the following situations or activities involve permutation. Ok. So, now, if you talk about permutation, Right? So basically what happens is what is permutation? Permutation means you must know what is the meaning of it? Permutation means arrangement. Right. And combination means selection. Selection. Right? So what other activities could be permutation? So, first of all, it is giving matching shirts matching Shortz. Okay. And bans. Right. So this must be correct. Fourth permutation. Right? This is permutation. Similarly, if you talk about option B, which is assigning telephone, no numbers subscribers rain. Similarly, these boaters going to be oh, I'm sorry, permutation. But if we talk about C and D. These are combination example of combination, which says options, uses forming a committee from the members of the club. Right? So here we are selecting people, right? We are. There is no particular arrangement. Right? Similarly for option number d forming different triangles of five points on a plane, no three of three which are linear. Alright, so this is also an example of selection
Math20 - q3 - Module 1 - Illustrating Permutation of Objects - v2
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Math20 - q3 - Module 1 - Illustrating Permutation of Objects - v2
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Asked by Harlow609 Topic: Permutations and Combinations Image transcription text Multiple Choice: 1. What do you call the different arrangement of the object of group? A. Selection C. Permutation B. Differentiation D. Combination 2. Which
of the following situations or activities involve permutation? A. matching shirts and pants B. assigning telephone numbers to subscribers C. forming different triangles out of 5 points on a plane, no three of which are collinear D. forming a committee from the members of a club 3. The product of a positive integer n and all the positive integer less than it is A. powers of n C. n-factor B. multiples of n D. n factorial 4. Two different arrangements of objects where some of them are
identical/alike are called A. distinguishable permutation C. circular permutation B. circular combination D. distinguishable combination 5 . In how many ways can 7 people be seated in a round table? A. 360 B. 720 C. 1440 D. 5040 6 . If P[ 9, r ] = 3024, what is r ? A. 2 B. 4 C. 5 D. 6 7. In a town fiesta singing competition with 12 contestants, in how many ways can the organizer arrange the first three singers? A. 132 B. 990 C. 1320 D. 1716 8. What is P[8.5] ? A. 56 B. 336 C. 1400 D. 6720 9. If
P[n,4]=5040 , what is n? A. 12 B. 10 C. 9 D. 8 10. In how many ways can the letters in the word IMPOSSIBLE be arranged? A. 3628800 B. 362880 C. 907200 D. 90720 11. Which of the following statement is an example of combination? A. arrangement of pots in a row B. assigning telephone numbers to homes C. choosing household chores to do after classes D. number of chances in getting head in tossing a coin 12. How would you differentiate permutation from combination? A. Permutation is the possible
arrangements of a set of objects, while combination is the number of ways of selecting an object from a set. B. Permutation involves fundamental counting principle, while combination does not. C. Permutation requires calculation, while combination does not. D. Permutation plays a significant role in making wise decisions, while combination plays an important role in good conclusion 13. Calculate: C[12, 4] A. 40,320 C. 990 B. 11,880 D. 495 14. Which of the following can be a value of r in C[15,
r]= 3,003? A. 3 B. 4 C. 5 D. 6 Image transcription text 15. If C[n, r] = 126, which of the following are possible values of n and r? A. n =6, r=4 C. n = 8,r=3 B. n=7.1=3 D. n = 9, r= 4 16. Let a = C[7, 4], b = C[7, 5], c = C[7, 6] and d = C[7, 7]. If there are 7 points on the plane, no three of which are collinear, what represents the
total number of polygons that can be formed with at least 5 sides? A. a+b C. a+b+c B. c+d D. b+c+d 17. Seven points are marked on a circle. How many quadrilaterals can be formed using any 4 of the 7 points? A. 15 B. 20 C. 35 D. 70 18. If a committee of 7 members is to be formed from 9 juniors and 5 seniors such that there must be 5 juniors in the committee, which of the following is/are true? 1. The 7 committee members can be selected in 3432 ways. Il. The 5 juniors can be selected in 126 ways.
Ill. The 2 seniors can be selected in 10 ways. A. I only C. II and Ill B. I and II D. I, II and III 19. A committee of 5 people is to be chosen from a group of 12 people --- 6 women and 6 men. In how many ways can the committee be chosen so as to include exactly 3 men? A. 15 C. 300 B. 20 D. 720 20. A license plate has 3 letters and 3 digits in that order. A witness to a hit and run accident saw the first 2 letters and the last digit. If the letters and the digits can be repeated, how many
license plates must be checked by the police to find the culprit? A. 300 C. 1,200 B. 600 D. 2,600
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