2. A course has 20 students, via 12 womales and 8 men. How many kind of distinctive teams of 7 students that have four women and also three males deserve to be developed from this class?

a. 12

b. 96

c. 27,720

d. 77,520

3. Which of the adhering to statements around non empty occasions is false?

a. An event and also its match are always mutually exclusive.

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b. Independent occasions may be mutually exclusive.

c. The probcapacity of the union of two events is the amount of their individual probabilities minus the probcapacity of their interarea.

d. The probcapability of the union of 2 mutually exclusive events is the amount of their individual probabilities.

4. Given a collection of a. x ̅ if the xi are from a subcollection of a populace.

b. μ if the xi are from a population of size n.

c. a and also b are both correct.

d. not enough indevelopment to answer the question.

5. Given a arsenal of a. s = 5/30

b. s = √(5⁄29)

c. s = √5/30

d. s = 5/√29

6. A random variable have the right to take on the values from zero to four via the following probabilities: P(0) = .1; P(1) =.1, P(2)= .2; P(3) = .3, P(4) = .3. What is the intended value of this random variable?

a. 1.8

b. 2

c. 2.4

d. 2.6

7. Thirty percent of all students want to be analytics majors. You randomly pick ten students. What is the probcapability that specifically three of them want to be analytics majors?

a. .2668

b. .3

c. .5

d. .6496

8. In a course of 52 students, 40 of them favor Mew2 to Mew. If you randomly pick twenty students, what is the probcapacity that specifically fifteenager of them favor Mew2 to Mew?

a. .1982

b. .2529

c. .5047

d. .7692

9. Given a sample of size n, with n large, if it originates from a population via expect μ and conventional deviation σ, then the sample expect X̅

a. around follows a t distribution via E(X ̅) = μ and also conventional error = σ/n.

b. about adheres to a t circulation through E(X ̅) = μ and also typical error = σ/√n.

c. approximately follows a normal circulation via E(X ̅) = μ and also traditional error = σ/n.

d. approximately complies with a normal circulation with E(X ̅) = μ and also typical error = σ/√n.

10. You want to conduct a hypothesis test around a population expect. You select α, the level of significance, to

a. resolve the probcapability of a Type I error.

b. solve the probcapability of a Type II error.

c. minimize the probcapability of a Type II error.

d. maximize the power of the test.

11. You own a restaurant chain wright here you suspect your managers are placing much less than 36 ounces in your “Signature 36-Ounce Big Slurpy” sodas. You randomly sample your restaurants to perdevelop a hypothesis test through H0: μ  36. With this test you want to:

a. prevent a Type II error because you don’t desire to anger your supervisors.

b. prevent a Type I error because you don’t want to cwarmth your customers.

c. avoid a Type II error bereason you don’t want to cwarm your customers.

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d. prevent a Type II error bereason you don’t want to waste money correcting a non-problem.

12. Given an xi from a populace that complies with a normal circulation via μ = 3 and σ2 = .25, the probcapacity of finding | xi | > 4.163 is

a. .1

b. .05

c. .025

d. .02

13. A current survey determined that 40 students preferred Mew2 to Mew, while 12 preferred Mew to Mewtwo. A 90% confidence interval for the proportion of students that prefer Mew2 is:

a. (.749, .789)

b. (.595, .804)

c. (.673, .865)

d. (.654, .883)

14. Given a sample of size 16 from a populace, you find x ̅ = 5 and also s2 = 25. A 90% confidence interval for the populace expect μ is