1 ways .
2 No of ways =
3 no of ways =
4. 8 letter can be chosen in 14C8 = 3003 ways . Now this letter s can be arranged in 8! different ways.
So, total number of ways =
5. Numnber of ways =
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...
Use the Basic Counting Law, Permutations, or Combinations to answer the following: 1. a group of 3 students is to be selected from a group of 12 students to take part in a class in cell biology. a.)in how any ways can this be done? b.) in how many ways can the group which will not take part be chosen?
10. Combinations In doing problems a - d below, use the combinations formula and calculator to evaluate each combination. SHOW SOME WORK for each problem Remember that each answer should be a WHOLE number. a. CS A bicycle shop owner has 12 mountain bicycles in the showroom. The owner wishes to select 5 of them to display at a bicycle show. How many different ways can a group of 5 be selected? SHOW SOME WORK. Remember that your answer should...
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...
QUESTION 14 5 points Save Answer The number of permutations of 6 items taken 4 at a time, is how many times larger than the numbers of combinations of 6 items taken 4 at a time? O 24 n! QUESTION 15 5 points Save Answer the number of ways 8 cars can be lined up at a toll booth would be computed from 8 to the 8th power (8)*(8) 8! 8!/711! Save Answer QUESTION 16 5 points suppose that a...
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...
specifically on finite i pmu r the number of objøcts or ways. Leave your answers in fornsiala form, such as C(3, 2) nporkan?(2) Are repeats poasib Two points each imal digits will have at least one xpeated digin? I. This is the oounting problem Al ancmher so ask yourelr (1) ls onder ipo n How many strings of four bexadeci ) A Compuir Science indtructor has a stack of blue can this i For parts c, d. and e, suppose...
Select the BEST answer for each of the questions below (I true, F- false). Cirele the letter that corresponds with the answer you have selected. Each question is worth 2 points. [Total 40 points) Answer uestion E1. Power is the ability to reject the null hypothesis when it should be rejected 2. With curvilinear data, the Pearson r statistic is an appropriate, accurate statistical tool In a research report, the term statistically significant is used to indicate that the null...
For each question below select the best answer from those listed and give your reasoning. Your reasoning need only be a sentence or two. It is not enough to get the right answer, you must know why it is the right answer. Question 5 Fred's friend claimed that Canadians tend to be jerks. Fred wondered if that was true, and tested it by checking to see how many Canadian jerks he could think of. Fred's cognitive strategy is ["the availability...