B

P 0,4 X=0 0 0.08X=at least 1 1+2+3+4+5 1 0.26X=5 2 0.35

3 0.234 0.085 0.01

Answer:

a) 0,08b) 0,26c) 0,93d) 0,01

The probability that an entering college student will graduate is 0.4. Determine the probability that out of 5 students (a) none, (b), 1, (C) at least 1, and (d) all will graduate.

0.08 0.260.26 0.350.34 0.23

0.080.010.93

The probability that an entering college student will graduate is 0.4. Determine the probability that out of 5 students (a) none, (b), 1, (C) at least 1, and (d) all will graduate.

P

P 2 N 2000 exactly 3more than 2 1-(sum of 0,1,2)

Answer:a) 0,18b) 0,32

If the probability that an individual suffers a bad reaction from injection of a given serum is 0.001, determine the probability that out of 2000 individuals (a) exactly 3 and (b) more than 2 individuals will suffer a bad reaction.

0 0.14 0.141-(sum of 0,1,2) 1 0.27 0.27

2 0.27 0.273 0.18 0.68 0.32

If the probability that an individual suffers a bad reaction from injection of a given serum is 0.001, determine the probability that out of 2000 individuals (a) exactly 3 and (b) more than 2 individuals will suffer a bad reaction.

If the probability that an individual suffers a bad reaction from injection of a given serum is 0.001, determine the probability that out of 2000 individuals (a) exactly 3 and (b) more than 2 individuals will suffer a bad reaction.

Gender Black White Total

Male 5 35 40

Female 25 15 40

Total 30 50 80

Answer:a) P(B) 30/80b) P(W) 50/80c) P(M) 40/80d) P(F) 40/80e) P(B/M) 5//40

P (B and M) 5//80P(M) 40/80P(B and M)/P(M) (5/80)/(40/80)

f) P(B and M) 5//80

Suppose we consider the experiment of randomly selecting 1 student as a representative from a class of 80 students. In this class there are 5 black male students, 25 black female students, 35 white male students, and 15 white female students, as indicated below.

Find:

P(B)P (W)P(M)P(F)P(B / M) = P(B and M) / P(M)P (B and M)

5//40

Suppose we consider the experiment of randomly selecting 1 student as a representative from a class of 80 students. In this class there are 5 black male students, 25 black female students, 35 white male students, and 15 white female students, as indicated below.

LetB = event that the student is black.W = event that the student is white.M = event that the student is male.F = event that the student was female.

Find:

P(B)P (W)P(M)P(F)P(B / M) = P(B and M) / P(M)P (B and M)

Suppose we consider the experiment of randomly selecting 1 student as a representative from a class of 80 students. In this class there are 5 black male students, 25 black female students, 35 white male students, and 15 white female students, as indicated below.

LetB = event that the student is black.W = event that the student is white.M = event that the student is male.F = event that the student was female.

Find:

P(B)P (W)P(M)P(F)P(B / M) = P(B and M) / P(M)P (B and M)

P

P 3 0 0.051 0.152 0.223 0.224 0.175 0.1

Answer:a) 0,05b) 0,15c) 0,22d) 0,22e) 0,17f) 0,1

If 3% of the electric bulbs manufactured by a company are defective, find the probability that in a sample of 100 bulbs (a) 0, (b) 1, (c) 2, (d) 3, (e) 4, and (f) 5 bulbs will be defective.

If 3% of the electric bulbs manufactured by a company are defective, find the probability that in a sample of 100 bulbs (a) 0, (b) 1, (c) 2, (d) 3, (e) 4, and (f) 5 bulbs will be defective.

If 3% of the electric bulbs manufactured by a company are defective, find the probability that in a sample of 100 bulbs (a) 0, (b) 1, (c) 2, (d) 3, (e) 4, and (f) 5 bulbs will be defective.

B

P 0,15 at most 10 add all until 10 0N 50 at least 5 add all from 5 1

between 3 and 6 add from 3 to 6 2exactly 5 3

456789

10

Answer:a) 0,88b) 0,77c) 0,35d) 0,11

Suppose that 15 percent of the population is left-handed. Find the probability that in group of 50 individuals, that there will be (a) at most 10 left-handers, (b) at least 5 left-handers, (c) between 3 and 6 left-handers inclusive, and (d) exactly 5 left-handers.

0.0002 0.11 0.030.002 0.14 0.07

0.01 0.16 0.110.03 0.15 0.140.07 0.12 0.350.11 0.090.14 0.770.160.150.120.09

Suppose that 15 percent of the population is left-handed. Find the probability that in group of 50 individuals, that there will be (a) at most 10 left-handers, (b) at least 5 left-handers, (c) between 3 and 6 left-handers inclusive, and (d) exactly 5 left-handers.