1. Matching a. The Addition Rule for P(A or B) for non-mutually exclusive events. b. P(E)= (Number of Outcomes in EV(Total Number of Outcomes in the Sample Space is The occurrence of one of the events does not affect the probability of the other event Experiment Outcome Probability с. Sample Space Event d. The set of all possible outcomes of a probability experiment Tree Diagram probability is the probability of an event occurring, given the е. another event has already occurred. Theoretical f. A subset of the sample space g. An action, or trial, through which specific results (counts, measurements, or responses) are obtained K. The result of a single trial in a probability experịment Empirical Subjective K Complement EuenteA R ore Quente if they cannot occur at the same tim
1. Matching a. The Addition Rule for P(A or B) for non-mutually exclusive events. b. P(E)= (Number of Outcomes in EV(Total Number of Outcomes in the Sample Space is The occurrence of one of the events does not affect the probability of the other event Experiment Outcome Probability с. Sample Space Event d. The set of all possible outcomes of a probability experiment Tree Diagram probability is the probability of an event occurring, given the е. another event has already occurred. Theoretical f. A subset of the sample space g. An action, or trial, through which specific results (counts, measurements, or responses) are obtained K. The result of a single trial in a probability experịment Empirical Subjective K Complement EuenteA R ore Quente if they cannot occur at the same tim
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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![Certainly! Here's a transcription and explanation of the text in the image suitable for an educational website.
---
**Unit #2 (Chapters 3-4)**
**Matching Section**
1. **Experiment**
2. **Outcome**
3. **Sample Space**
4. **Event**
5. **Tree Diagram**
6. **Theoretical**
7. **Empirical**
8. **Subjective**
9. **Complement**
10. **Conditional**
11. **Independent Events**
12. **Dependent Events**
13. **Mutually Exclusive**
14. **Random Variable**
15. **Discrete**
16. **Continuous**
**Probability Equations and Definitions**
- P(A or B) = P(A) + P(B) - P(A and B)
**Descriptions**
a. The Addition Rule for P(A or B) for non-mutually exclusive events.
b. P(E) = (Number of Outcomes in E) / (Total Number of Outcomes in the Sample Space) is _______ Probability
c. The occurrence of one of the events does not affect the probability of the other event
d. The set of all possible outcomes of a probability experiment
e. A ______ probability is the probability of an event occurring, given that another event has already occurred.
f. A subset of the sample space
g. An action, or trial, through which specific results (counts, measurements, or responses) are obtained
h. The result of a single trial in a probability experiment
i. Events A and B are ______ events if they cannot occur at the same time
j. ______ Probability is based on observations obtained from experiments
k. The ______ of Event E is the set of all outcomes in a sample space that are not included in event E
l. ______ Probabilities are based on intuition, educated guesses, and estimates
m. The occurrence of one of the events affects the probability of the occurrence of the other event
n. A visual display of the outcomes of a probability experiment by using branches that originate from a starting point
o. Mean of a discrete probability distribution
p. The probability of exactly x success in n trials of a binomial experiment
q. Variance of a discrete probability distribution
r. Population parameter of a binomial distribution for the mean
s. A type of random variable with an uncountable number of outcomes
t. Standard Deviation of a discrete probability distribution
u. Represents a value associated with each outcome](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F39f8ba9b-8fe9-4a22-a6b2-c49df8fae2b8%2F970d5c95-5508-4f5b-9551-4e877d4b2f41%2F9ykxxko_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Certainly! Here's a transcription and explanation of the text in the image suitable for an educational website.
---
**Unit #2 (Chapters 3-4)**
**Matching Section**
1. **Experiment**
2. **Outcome**
3. **Sample Space**
4. **Event**
5. **Tree Diagram**
6. **Theoretical**
7. **Empirical**
8. **Subjective**
9. **Complement**
10. **Conditional**
11. **Independent Events**
12. **Dependent Events**
13. **Mutually Exclusive**
14. **Random Variable**
15. **Discrete**
16. **Continuous**
**Probability Equations and Definitions**
- P(A or B) = P(A) + P(B) - P(A and B)
**Descriptions**
a. The Addition Rule for P(A or B) for non-mutually exclusive events.
b. P(E) = (Number of Outcomes in E) / (Total Number of Outcomes in the Sample Space) is _______ Probability
c. The occurrence of one of the events does not affect the probability of the other event
d. The set of all possible outcomes of a probability experiment
e. A ______ probability is the probability of an event occurring, given that another event has already occurred.
f. A subset of the sample space
g. An action, or trial, through which specific results (counts, measurements, or responses) are obtained
h. The result of a single trial in a probability experiment
i. Events A and B are ______ events if they cannot occur at the same time
j. ______ Probability is based on observations obtained from experiments
k. The ______ of Event E is the set of all outcomes in a sample space that are not included in event E
l. ______ Probabilities are based on intuition, educated guesses, and estimates
m. The occurrence of one of the events affects the probability of the occurrence of the other event
n. A visual display of the outcomes of a probability experiment by using branches that originate from a starting point
o. Mean of a discrete probability distribution
p. The probability of exactly x success in n trials of a binomial experiment
q. Variance of a discrete probability distribution
r. Population parameter of a binomial distribution for the mean
s. A type of random variable with an uncountable number of outcomes
t. Standard Deviation of a discrete probability distribution
u. Represents a value associated with each outcome
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