Directions: Read each item carefully and choose the letter of the corect answer.1 It is defined as a circumstance in which the outcome is uncertain.B. OutcomeA. SampleC. EventD. Experiment. The set of standard deck of 52 playing cards is an example ofinan experiment.A. universal SetB. outcomesC. setsD. events2 It is an event formed when certainty of an outcome is not possible to occur.A. Impossible eventB. Elementary eventC. Certain EventD. Compound event4. The school principal decidedthe 20 male faculty. The chance that the teacher chosen is a female is anexample ofA. elementary eventB. impossible eventappoint a school disciplinarian at school fromC. certain eventD. compound event5. Given two events A and B, if the occurrence of event A does affect event Band vice versa then in this case these events is calledA. Dependent eventsB. Independent eventsC. Exclusive eventsD. Complementary events

As per guideline we have to solve three subparts Please repost other question again Question is…

Answered: Directions: Read each item carefully…

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

See similar textbooks

Similar questions

1. Drawing a King on a deck of cards illustrates a/an A. Complement of Events B. Dependent Events C. Independent Events D. Union of Events 2. Activities such as rolling a die or tossing a coin, which could be repeated over and over again and which have well defined results are called A. Experiment C. Probability B. Outcome D. Sample Space 3. The probability of heads landing up when you flin 1 W
CHECKING YOUR UNDERSTANDING Directions: Find your way out of the Combination Maze by solving the given expressions and following the correct path by choosing the correct answer inside the arrows. Start Here! Find n in What is If 8Cr = 70, If 4Cr = 4 then r- C(n. 2) = 15 what is r? 3 120 | 24 30 Find r in Find the In ncs = 210, the value of nis What is n in 7 nC8 = 45? 9 C(10,r) = 14 value of n in 10 nC10 = 66 12 7/ 10 10 24 What is the Evaluate Find C(5,2). 10 value of r in 5 FINISH 8 C(9, r) = 126 Uno: ELLE
1. A sample of 1000 respondents in a large metropolitan area was selected to study consumer behavior. Among the questions asked was "Do you enjoy shopping for clothing?" Of 480 males, 272 answered yes. Of 520 females, 448 answered yes. Construct a contingency table to evaluate the probabilities. What is the probability that a respondent chosen at random. a. enjoys shopping for clothing? b. is a female and enjoys shopping for clothing? c. is a female or enjoys shopping for clothing? d. is a male or a female?
Flip two fair coins. Find the probabilities of the events. a. Let F = the event of getting at most one tail (zero or one tail). b. Let G = the event of getting two faces that are the same. c. Let H = the event of getting a head on the first flip followed by a head or tail on the second flip.
Define the term chance experiment. O A collection of outcomes from the sample space of an experiment. O An event consisting of exactly one outcome. Any activity or situation in which there is uncertainty about which of two or more possible outcomes will result. The collection of all possible outcomes of an experiment.
In a state's lottery, you can bet $1 by selecting three digits, each between 0 and 9 inclusive. If the same three numbers are drawn in the same order, you win and collect $600. Complete parts (a) through (e). a. How many different selections are possible? 1000 b. What is the probability of winning? 1 1000 (Simplify your answer.) c. If you win, what is your net profit? $ 599 (Type an integer or a decimal. Do not round.) d. Find the expected value for a $1 bet. $ (Type an integer or a decimal. Do not round.)
You flip five coins and tally up the number of heads and tails. (You do not record the individual coin tosses.) a.) Describe the elements of the sample space in this experiment. (There should be 6.) b.) Let A be the event "a majority of the coins landed heads". List the elements of A. c.) Give an example of an event B in this experiment which is disjoint from A.
A game has two four-sided dice having the numbers 7, 8, 9, and 2 on their faces. Outcomes in the sample space are pairs such as (7,8) and (2,2). a. How many elements are in the sample space? b. Express the event "the total showing is even" as a set. c. What is the probability that the total showing is even? d. What is the probability that the total showing is greater than 14? ... Identify the problem solving method that should be used. Choose the correct answer below. A. The Choose Good Names for Unknown Strategies Principle O B. The Be Systematic Principle OC. The Draw Pictures Principle O D. The Analogies Principle
Consider the Venn diagram below. Each of the dots outside the circle represents a biologist questioned about their research interests. 10 biologists are questioned about their research interests. Six biologists are marine biologists, represented by red dots and labeled M1,M2,M3,M4,M5,M6. Four biologists are zoologists, represented by blue dots and labeled Z1,Z2,Z3 and Z4. The two events represented in the Venn diagram are: Event A: The biologist is interested in studying insects. Event B: The biologist is interested in studying salmon habitats. The biologists who say they are only interested in studying insects are Z1,Z2,Z3,M5 and M6. The biologists who say they are only interested in studying salmon habitats are M1,M2,M3 and M4. The biologist who said they were not interested in either topic is Z4. Place the dots in the appropriate event given the information above (you may not use all of the dots), then determine if the events are mutually exclusive.
15. You have a box of winter accessories in your attic with 12 hats and 23 scarves. A. Construct a tree diagram to model possible outcomes and probabilities in which you draw two accessories without replacement. B. Find the probability of getting two scarves. C. Find the probability of getting a hate first and a scarf second.
In probability, the event space is the set that contains all possible events. If the sample space has 3 outcomes, how many element- are in the event space?
a. You are going to choose a number randomly from the set { 3, 4, 5, 6, ... 19, 20). What is the probability that the number will be divisible by 5 given that the number is even? b.In CSE230, there were 2 assignments this semester. The probabilities that you would get full marks in the first and second assignments are 0.32 and 0.41 respectively. Now, if you get full marks in the first assignment that makes your probability of getting full marks in the second assignment as 0.53. What is the probability of getting full marks in the first assignment given that you got full marks in the second assignment?

Recommended textbooks for you

Elementary Geometry For College Students, 7e

Geometry

ISBN:

9781337614085

Author:

Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:

Cengage,

Elementary Geometry for College Students

Geometry

ISBN:

9781285195698

Author:

Daniel C. Alexander, Geralyn M. Koeberlein

Publisher:

Cengage Learning

Elementary Geometry For College Students, 7e

Geometry

ISBN:

9781337614085

Author:

Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:

Cengage,

Elementary Geometry for College Students

Geometry

ISBN:

9781285195698

Author:

Daniel C. Alexander, Geralyn M. Koeberlein

Publisher:

Cengage Learning

SEE MORE TEXTBOOKS