pnorm(2, mean = 5, sd = 2)
## [1] 0.0668072
8.1
15
Central Limit Thereom says the distribution is approximately normal.
.0668
.0179
.7969
17
Populatiion must be normally distriubuted. If this is the case the sampling distribution of the mean the sd is exactly normal. The mean and sd of the sampling distribution are ux=u=64 and ox = 4.907.
.7486
.4052
19
.3520
3.578
.0465
.0040
Answers will vary, but due to the fact that d indicates it was unusual we would conclude it likely came from a sub 266 day gestation period.
.9844
21
.3085
.0418
.0071
It descreased the probability that mean >95 because n increases as ox decreases.
No, would not be unusual because the proability the mean is greater than 92.8 is .1056.
c = 93.7 words per minute
23
.5675
.7291
.8051
.8531
Likelihood of earning a positive rate of return increases as the investment time horizon increases.
8.2
11
n = 75, np(1-p) = 12 >10, distribution is approximately normal, mean is .08, and SD = .046
.1932
.0047
12
Type answer here.
Type answer here.
Type answer here.
13
Distribution approximately normal, mean = .35, and SD = .015.
.0040
.0233
14
Type answer here.
Type answer here.
Type answer here.
15
Response is qualitative with teo possible outcomes, can order a meal in a foreign language or not.
Sample proportion is a random variable because it varies from sample to sample. Source of the variability is the individuals in the sample and their ability to order a meal in a foreign language.
SD = .035
.1977
.0239
16
Type answer here.
Type answer here.
Type answer here.
Type answer here.
Type answer here.
17
SD = .022
.3228
.3198
.0838