A population has an equal proportion of males and females. That
is, when randomly selecting one individual, the probability that
the individual is male (M) is 1/2 and the probability that the
individual is female (F) is 1/2. Each of the outcomes M and F have
a probability 1/2 of occurring. What does this mean?
A. In the next four randomly selected individuals,
the outcomes could be any combination of M and F.
B. In the next four randomly selected individuals,
the outcomes will alternate between MFMF and FMFM.
C. In the next four randomly selected individuals,
exactly two of the outcomes will be M.
D. In the next four randomly selected individuals,
they cannot all be the same outcome
Since both the outcomes have a probability 1/2 of occuring, they
are equally likely to happen. If we randomly selected 4 individuals
from the population, then it does not necessarily mean that they
will follow an alternate pattern or exactly 2 will be M and exactly
2 will be F.
Hence, our answer will be: In the next four randomly
selected individuals, the outcomes could be any combination of M
and F.
A population has an equal proportion of males and females. That is, when randomly selecting one...
A certain population contains equal numbers of males and females. 40% of the population has long hair. 35% of the population is female with long hair. If an individual is randomly selected from this population, the probability that the individual is female or has long hair (or both) is
A certain population contains equal numbers of males and females. 40% of the population has long hair. 35% of the population is female with long hair. If an individual is randomly selected from this population, the probability that the individual is female or has long hair (or both) is
A group of tourists consists of 12 males and 18 females. Three of the male tourists and five of the female tourists are from Bahamas. A tourist is randomly selected. Find the (a) probability of selecting a tourist from Bahamas. (b) probability of selecting a male tourist given that the tourist is from Bahamas. (c) probability of selecting either a male or a tourist from Bahamas.
Let's say there are 10 females and 15 males in a
research study about cardiovascular disease. If two different
people from this study are randomly selected, find the probability
that both are female
e) person is in their 40's or PD is cardiac f) person is 60+ or PD is arthritis Let's say there are 10 females and 15 males in a research study about cardiovascular disease. If two different people from this study are randomly selected, find the probability...
Eye Color\Gender Females Males TOTAL Brown 20 5 25 Blue 15 30 45 Green 30 50 80 TOTAL 65 85 150 1. What is the probability of selecting an individual has brown eyes or is a female? 2. What is the probability of selecting an individual with brown eyes given that they are male? 3. What is the probability of selecting an individual is a female? 4. What is the probability of selecting an individual is a female with brown...
A genetics experiment involves a population of fruit flies consisting of 1 male named Andre and 3 females named Barbara, Carla, and Diana. Assume that two fruit flies are randomly selected with replacement. a. After listing the possible samples and finding the proportion of males in each sample, use a table to describe the sampling distribution of the proportion of males.
In a group of 45 people, 23 males and 22 females, each person has either high blood pressure, a high level of cholesterol or both. If 10 females and 10 males have high blood pressure and 15 females have high level of cholesterol, and 2 males have both, then if a person is selected randomly from this group, what is the probability that (fraction only-reduced): a) the person have both? b) the person has high blood pressure? c) the person...
Assume 11 males audition, one of them being Winston, 5 females audition, one of them being Margaret, and 4 children audition. The casting director has 3 male roles available, 1 female role available, and 2 child roles available. How many different ways can these roles be filled if exactly one of Winston and Margaret gets a part? What is the probability (if the roles are filled at random) of both Winston and Margaret getting a part?
Are
these answers correct?
1. Counting rules Aa Aa For each of the following experiments,identify the counting rule that is relevant for determining the number of experimental outcomes. Then use the counting rule to find the number of sample points for the experiment. Experiment Counting Rule for.. Number of Experimental Outcomes Multiple-Step Experiments A plant manager randomly selects a 6 can of peas from the assembly line and records whether or not the can's label is properly attached, followed by...
Problem 1: There are 8 males and 12 females in a class. If one student is chosen at random, what is the probability a female student is selected? Problem 2: From the class described in the previous question (8 males, 12 females) how many ways are there to line up 5 students (regardless of gender)? Problem 3:The following college degrees were awarded at a university in a recent academic year: Bachelor’s Master’s Doctorate Men: 307 138 84...