Watch video take journal notes

Watch the week9 YouTube videos and take notes in the video journal (paper assignment)

Ch 8.1a A Classroom Experiment shows Inference => evidence

Ch 8.1b Simple Example of Hypothesis Testing
https://www.dropbox.com/s/90haf9h2zj08t9r/Introduc…
Ch 8.1c Explanation of Terms used in Hypothesis Testing –

Ch 8.1d Connecting the term Statistically Significance to the P-value

Ch 8.1e Basics of Hypothesis Testing. “What is the definition of the P-value?

Watch video Journal and take notes in journal

Watch the week10 YouTube videos and take notes in the video journal (paper assignment)
Ch 8.2a (Basics) Setting up a Hypothesis Test.

Ch 8.2b ( z-Test) Hypothesis Testing the Population Proportion

Ch 8.3a ( t-Test) Hypothesis Testing the Population mean (sigma is unknown)

MM250 Unit 6 Discrete Math Discussion

Set Theory as a Framework for Relational Databases
An Example of How Post Should Be Done is Attached
A set can be a collection of any type of object, ranging from people to places to things. Basic set theory includes the study of subsets, proper subsets, finite and infinite sets, and the logical operations on them. Set theory plays a foundational role in mathematical processes and ideas and also has connections to computer engineering, programming, and databases.
The relational database model, originally invented by computer scientist Edgar F. Codd in 1969, is based on ideas from set theory. A simple database is a collection of records stored in tables. A relational database also includes relationships stored across multiple tables. One can run queries on the relational database to request specific information with set theory operators, such as union and intersection.
Post 1: Initial Response
Imagine you are responsible for your organization’s analytic tasks, and you are currently brainstorming how to query a relational database of marketing information for the organization. You want to test your understanding of how you might relate the database tables with the use of set theory, and particularly subsets. To carry out your test, complete each of the following:
To define two sets, set A and set B, first conduct an online browsing trial, in which you spend 10–20 minutes looking at different websites, such as for national news, social media, sports, hobbies, recipes, etc. Let set A represent exactly three distinct company names from any online advertisements you saw during your browsing trial. Let set B represent at least three distinct company names for any online retailers you have purchased from in the past year.
To prepare to use your algorithm, answer the following questions:How many elements are in set A? This is what you will set as m = ___.
How many elements are in set B? This is what you will set as n = ___.
What are your first and last elements of A? Show these as a[1] = ____ and a[m] = ___.*
What are your first and last elements of B? Show these as b[1] = ____ and b[n] = ___.*

*Note: Recognize that there are other elements you will cycle through as you trace the algorithm. While you are not required to list all elements in this form, you will need to use them, in addition to the first and last elements, as you complete your trace.
Using your sets A and B along with what you just outlined to prepare, determine an algorithm that you can use to see whether A ⊆ B.
State the algorithm that you would use to compare these sets.
Based on your algorithm, did you find that A ⊆ B or that A ⊈ B? Explain. If A ⊈ B, how are they related (e.g., disjoint, intersecting)?

MM250 Unit 6 Discussion

Set Theory as a Framework for Relational Databases
An Example of How Post Should Be Done is Attached
A set can be a collection of any type of object, ranging from people to places to things. Basic set theory includes the study of subsets, proper subsets, finite and infinite sets, and the logical operations on them. Set theory plays a foundational role in mathematical processes and ideas and also has connections to computer engineering, programming, and databases.
The relational database model, originally invented by computer scientist Edgar F. Codd in 1969, is based on ideas from set theory. A simple database is a collection of records stored in tables. A relational database also includes relationships stored across multiple tables. One can run queries on the relational database to request specific information with set theory operators, such as union and intersection.
Post 1: Initial Response
Imagine you are responsible for your organization’s analytic tasks, and you are currently brainstorming how to query a relational database of marketing information for the organization. You want to test your understanding of how you might relate the database tables with the use of set theory, and particularly subsets. To carry out your test, complete each of the following:
To define two sets, set A and set B, first conduct an online browsing trial, in which you spend 10–20 minutes looking at different websites, such as for national news, social media, sports, hobbies, recipes, etc. Let set A represent exactly three distinct company names from any online advertisements you saw during your browsing trial. Let set B represent at least three distinct company names for any online retailers you have purchased from in the past year.
To prepare to use your algorithm, answer the following questions:How many elements are in set A? This is what you will set as m = ___.
How many elements are in set B? This is what you will set as n = ___.
What are your first and last elements of A? Show these as a[1] = ____ and a[m] = ___.*
What are your first and last elements of B? Show these as b[1] = ____ and b[n] = ___.*

*Note: Recognize that there are other elements you will cycle through as you trace the algorithm. While you are not required to list all elements in this form, you will need to use them, in addition to the first and last elements, as you complete your trace.
Using your sets A and B along with what you just outlined to prepare, determine an algorithm that you can use to see whether A ⊆ B.
State the algorithm that you would use to compare these sets.
Based on your algorithm, did you find that A ⊆ B or that A ⊈ B? Explain. If A ⊈ B, how are they related (e.g., disjoint, intersecting)?

Chapter – 6 – Principles of Cyber-Physical Systems (Rajeev Alur) 1

Implement and test (show the execution of) the continuous-time component that represents the dynamic model of a car given in the Textbook. Use the following values in the model: m= 1450 kg, k-63. Simulate the response for the case F-0, with initial conditions x(0)-0, v(0)=15 m/sec; and the case F-550 N with initial conditions x(0)-0, and v(0)-0. Use the discrete trapezoidal approximation of the derivative with the simulation step At-0.10 sec. Plot the component responses generated from your simulation. 2. Now add the level road effect to the car model above and regenerate the car responses to the 0-5 degree and 0-10 degree road slope and the F-550N case with initial conditions x(0) = 0 and v ( 0)-0 only. Plot the component responses generated by your simulation

Math 401 – 3049

All answered must be typed using Times New Roman (size 12, double-spaced) font. No pictures containing text will be accepted and will be considered plagiarism). The Assignment must be submitted in (WORD format only). Use 2 to 4 References and write it in the last page by APA style. I want new words, No plagiarism “Please make it 0% percentage (we want put it the solution with the Cove page🙏)

Math 402 – 3049

All answered must be typed using Times New Roman (size 12, double-spaced) font. No pictures containing text will be accepted and will be considered plagiarism). The Assignment must be submitted in (WORD format only). Use 2 to 4 References and write it in the last page by APA style. I want new words, No plagiarism “Please make it 0% percentage (we want put it the solution with the Cove page🙏)

Watch Videos Complete Journal

Watch the week8 YouTube videos and take notes in the video journal (paper assignment)

Ch 7.1a Use a TI-84 calculator to find a confidence interval of a population Proportion

Ch 7.1b Use formula and use a TI-84 calculator to find confidence interval of a population Proportion

Ch 7.1c Use a TI-84 calculator to find the point estimate and confidence interval of a population Proportion

Ch 7.2a (part1) The width of a Confidence interval.

Ch 7.2b (part2) Understanding the Formula for a confidence interval of a mean – using t-distribution

Ch 7.2c (part3) Example: Find the confidence interval of the mean weight of apples (standard deviation unknown)

Ch 7.2d Using the Ti-84 Calculator to find confidence interval (population standard deviation is unknown)

MATH 3550 Project 2: Calculate life expectancy

Please note that both documents are instrument. The example of the sample is presented in the first document (in xls file)
Pdf
is the operational instructions but only brief instructions and some
sample examples are in the first excel documentation. I suggest you are
two combined look.

Quantitative Reasoning

Prompt: Read Ephesians 4:7-16 and Deuteronomy 32:4. In these passages, we are instructed to not be tossed to and fro by false teachings and are reminded that God is the God of truth. How do these passages connect to the study of logic?