20 women and 30 men between 18 to 60 years old and the
number of hours...
20 women and 30 men between 18 to 60 years old and the
number of hours that they work. These information would be your
populations. For each group find the followings:
20 Women Ages = 19, 23, 40, 18, 60, 50, 21, 30, 33, 28,
33, 35, 28, 24, 28, 18, 19, 22, 25, 50
20 women work hours weekly = 40, 24, 30, 31, 19, 10, 21,
5, 40, 9, 8, 40, 37, 12, 20, 40, 20, 10, 40,...
7.) If the mean weight of an adult female between the ages of
20-40 years old...
7.) If the mean weight of an adult female between the ages of
20-40 years old is known to be 152.5 lbs, is there evidence at the
.10 level that the female college students weigh less? (This is the
only information I was given to answer this question)
145, 132, 141, 126, 118, 126, 145, 164, 171, 147, 153, 167, 124,
162, 182, 119
Ho:
Ha:
z=
p-value:
Conclusion:
Suppose that the weight, X, in pounds, of a 40 year old man is a
normal...
Suppose that the weight, X, in pounds, of a 40 year old man is a
normal random variable with mean 147 and standard deviation 16.
Calculate P(less than or equal X less than or equal 153)
Fawns between 1 and 5 months old have a body weight that is
approximately normally distributed...
Fawns between 1 and 5 months old have a body weight that is
approximately normally distributed with mean μ = 28.1
kilograms and standard deviation σ = 3.2 kilograms. Let
x be the weight of a fawn in kilograms.
For parts (a), (b), and (c), convert the x intervals to
z intervals. (For each answer, enter a number. Round your
answers to two decimal places.)
(a)
x < 30
z <
(b)
19 < x (Fill in the blank. A...
30% of people between 60-70 years old will have at least one
visit to a health...
30% of people between 60-70 years old will have at least one
visit to a health provider. This proportion will be 5% for people
between 10-20 years old, and it will be 15% for kids between 5-10
years old. If we randomly select 75 of people in the age range of
60-70, then answer the following questions:
What is the probability that between 30 and 60 people,
inclusive, will visit a health provider?