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Supply the missing blank with the correct answer. In how many ways can 7 cars be parked if there are 10 available parking spaces? Given: n 10 r From: P(n,r)%3= 8. 1. nl ; then, (n-r) 101 P(10,) (10-)1 P(10,) In bow m

Supply the missing blank with the correct answer. In how many ways can 7 cars be parked if there are 10 available parking spaces? Given: n 10 r From: P(n,r)%3= 8. 1. nl ; then, (n-r) 101 P(10,) (10-)1 P(10,) In bow m

A First Course in Probability (10th Edition)
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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Supply the missing blank with the correct answer. 1. In how many ways can 7 cars be parked if there are 10 available parking 8. spaces? Given: n= 10 r=, From: P(n,r) == ; then, 101 P(10,) (10-)1 P(10, = 2. In how many ways can 6 people arrange themselves in a row for picture taking? Given: n=6 r=_ From: P(n,r): ; then, (R-r) P(6,) = %3D P(6, = %3D 3. How many distinguishable permutations are possible with all the letters from the word PHILIPPINES? Given: n = 11 letters that are repeated: P = 3; I = 3; From:P: n! : then %3D %3D piqit!. %3D 3! P = 4. Find the number of different ways that a family of 7 can be seated around a circular table with 7 chairs. From: P= (n- 1)!; then P = (7- 1)! P =! Given: n = P t ( רו ווה)
Transcribed Image Text:Supply the missing blank with the correct answer. 1. In how many ways can 7 cars be parked if there are 10 available parking 8. spaces? Given: n= 10 r=, From: P(n,r) == ; then, 101 P(10,) (10-)1 P(10, = 2. In how many ways can 6 people arrange themselves in a row for picture taking? Given: n=6 r=_ From: P(n,r): ; then, (R-r) P(6,) = %3D P(6, = %3D 3. How many distinguishable permutations are possible with all the letters from the word PHILIPPINES? Given: n = 11 letters that are repeated: P = 3; I = 3; From:P: n! : then %3D %3D piqit!. %3D 3! P = 4. Find the number of different ways that a family of 7 can be seated around a circular table with 7 chairs. From: P= (n- 1)!; then P = (7- 1)! P =! Given: n = P t ( רו ווה)
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