14. A combination lock uses three numbers between 1 and 91 with repetition, and they must be selected in the correct sequence. Which of the five counting rules is used to find that number? How many different"combinations" are possible? Is the name of "combination lock" appropriate? If not, what other name would be better?
Which of the five counting rules is used to find that number?
A. Permutations rule (when all of the items are different)
B.Combinations rule
C.Factorial rule
D.Fundamental counting rule
E.Permutations rule (when some items are identical to others)
B.) How many different "combinations" are possible?
C.) Is the name of "combination lock" appropriate? If not, what
other name would be better?
15.Many newspapers carry a certain puzzle in which the reader must unscramble letters to form words. How many ways can the letters of EMDANGL be arranged? Identify the correct unscrambling, then determine the probability of getting that result by randomly selecting one arrangement of the given letters.
How many ways can the letters of EMDANGL be arranged?
Identify the correct unscramble of EMDAGL?
What is the probability of coming up with the correct unscrambling through random letter selection?
16. Many newspapers carry a certain puzzle in which the reader must unscramble letters to form words. How many ways can the letters of COUYPC be arranged? Identify the correct unscrambling, then determine the probability of getting that result by randomly selecting one arrangement of the given letters.
How many ways can the letters of COUYPC be arranged?
What is the correct unscrambling or COUYPC?
What is the probability of coming up with the correct unscrambling throughrandom letter selection?
14)
a.)
D) Fundamental counting rule is correct
b)
91^3 = 753571
C.) No. The name "number lock" is more appropriate because "fundamental counting rule lock" is awkward.
14. A combination lock uses three numbers between 1 and 91 with repetition, and they must...
15.Many newspapers carry a certain puzzle in which the reader must unscramble letters to form words. How many ways can the letters of EMDANGL be arranged? Identify the correct unscrambling, then determine the probability of getting that result by randomly selecting one arrangement of the given letters. How many ways can the letters of EMDANGL be arranged? Identify the correct unscramble of EMDAGL? What is the probability of coming up with the correct unscrambling through random letter selection? 16. Many...
Many newspapers carry a certain puzzle in which the reader must unscramble letters to form words. How many ways can the letters of WULAF be arranged? Identify the correct unscrambling, then determine the probability of getting that result by randomly selecting one arrangement of the given letters. How many ways can the letters of WULAF be arranged? nothing What is the correct unscrambling of WULAF? A. FLAUW B. LAWFU C. AWFUL D. WALUF What is the probability of coming up...
Many newspapers carry a certain puzzle in which the reader must unscramble letters to form words. How many ways can the leters of EMDANGL be amanged? Identfy the conact unsorambing then deemine the probability of getting that result by randomly selecting one arangement of the given leters Question Help 0 How many ways can the letters of EMDANGL be arranged? What is the correct unscrambling of EMDANGL? OA DANGLME OB. GLANDME O C. MANGLED O D. DLEMGAN What is the...
10 Q100 Combinations and Permutations Directions: Apply the combination formula to solve the problems below. Each answer must be an integer. Do not use scientific notation. 2 points each. Problem 1: A group of 20 people are carpooling in an 7 passenger van. How many different way can a group of 7 be selected. Problem 2: In a class of 13 students, how many ways can a club of 6 students be arranged? Problem 3: Problem 2) 14 students put...
1. A State issues car license plates with three letters followed by three numbers (for example, FGH831 or BBB222). How many different license plates are possible? (Note that letters or numbers may repeat in the license plate. Hint: Use the Fundamental Counting Rule for this question.) There are five students who are interested in presenting their final project to the class, but there is only time for three presentations. The five students are Amy, Bob, Chun, Dan and Ed. 2....
A State issues car license plates with three letters followed by three numbers (for example, FGH831 or BBB222). How many different license plates are possible? (Note that letters or numbers may repeat in the license plate. Hint: Use the Fundamental Counting Rule for this question.) There are five students who are interested in presenting their final project to the class, but there is only time for three presentations. The five students are Amy, Bob, Chun, Dan and Ed. List all...
TO SU Part 1: Probability were cay 1. A question on a multiple-choice test has 10 questions each with 4 possible answers (a,b,c,d). a. What is the probability that you guess all the answers to the 10 questions correctly (carn 100%)? 2. If you ask three strangers about their birthdays, what is the probability a. All were born on Wednesday? b. What is the probability that all three were born in the same month? c. All were born on different...
Thank you angels its an example problem 4.2 Binomial distribution The genome of the HIV-1 virus, like any genome, is a string of "letters" (basepai an "alphabet"containing only four letters. The message for HIV is rather rs) in short, just 101 letters in all. Because any of the letters can mutat choices, there's a total of 30 000 possible distinct one-letter mutations. e to any of the three other In 1995, A. Perelson and D. Ho found that every day...
1. The access code for a car's security system consists of four digits. be zero and the last digit must be even. How many different codes are consists of four digits. The first digit cannot many different codes are available? 2. Decide whether each object is a permutation or a combination a) a telephone number b) a social security number c) a hand of cards in poker d) a committee of politicians e) the "combination" on a student gym locker...
MAT 2525 SCISLILS ST spring 2020 Homework: 3.1 Basic Probability & Counting Score: 0 of 1 pt 4 of 17 (3 complete) X 3.1.11 A random number generator is used to select an integer from 1 to 50 (inclusively). What is the probability of selecting the integer 35? The probability is Type an integer or a decimal. Do not round.) Erfor your answer in the a wer box and then click Check Answer All parts showing Clear All caps lock...