A tax on milk would likely cause a decrease in the price of

Agreement 1I understand I will only use my xxxxxCollege e-mail address (@student.xxx.edu) to correspond with the college and my instructor. All correspondence from the college and my instructor will be sent to the college email address and I will check it frequently. I will also contact my instructor using the Canvas Inbox. Agreement 2I understand I need to set my NOTIFICATION preferences in Canvas during the first week of the course, so I will receive all announcements, messages, and updates from my instructor via email or text. Agreement 3I understand I MUST participate in the first week of the course by completing the Student Learning Contract, introduction discussion, and other requirements set by my instructor, or I may be dropped from the course. Agreement 4I understand that if there are any required course materials, I must purchase my textbooks, software and all required materials, by the first week of the course. Agreement 5I will frequently visit the course to view ANNOUNCEMENTS, Canvas Inbox, reference the Syllabus and review the grades section to understand the course requirements and expectations, including due dates. Agreement 6I understand that I need to post to the discussion board by Wednesday, and then respond to my classmates each week by Sunday on the discussion board. Agreement 7I understand it is my responsibility to check dues dates and submit assignments, discussions, challenging questions, quizzes, midterm, semester research project and final projects by the due date set by my instructor. I understand I must check the grade section frequently for any feedback and revise my assignments accordingly. Agreement 8I must adhere to all due dates for all assignments. Any delay in submitting the final exam or required semester research project by the due date may result in a delay of official grades being reported or posted. Agreement 9In the event that I fall behind in submitting course assignments or participating in activities and am unable to complete the coursework, I understand it is my responsibility to drop the course prior the final withdrawal date to avoid receiving a failing grade in the course. Agreement 10I understand some of my publicly displayed course postings or comments will be seen by other students. If I have any questions or need clarification of the assignments or course content, I will contact my instructor in a timely manner. Agreement 11I understand that I must submit my own work, not that of others, or templates from the Internet, books or articles unless otherwise directed by the instructor. Files are checked for ownership, so if I share a computer with a classmate, I must notify the instructor immediately. Agreement 12I understand my instructor will be available on the first day of the course. If I send an email or leave a message before the course begins, I may not receive a response until the course officially begins. Agreement 13I understand that I am responsible for reading, understanding and abiding by the xxxx District Computer and Network Use Policy (xxxxx) and the Software Use Policy. Agreement 14I understand that the student code of conduct prohibits various acts such as cheating, plagiarism, abusive language and other prohibited actions. Violations of this code may result in disciplinary action in regard to this course and college enrollment. I understand that I am responsible for reading, understanding, and abiding by the xxx College Academic Honesty Policy. Agreement 15I understand that if I have a verifiable disability, e.g. physical, communication, learning, acquired brain injury, psychological, or other disability and I am requesting an accommodation, it is my responsibility to make such a request. To make a request, contact Special Programs and Services for the Disabled at xxx-xxx-xxxx I have read each statement above and I [Agree] to all items in the Student Learning Contract.

What has been the most helpful for your learning in this class so far?

According to a joint survey conducted by Sportico and Harris Poll, 67% of U.S. adults believe that college athletes should be paid. Suppose you were to take a random sample of 300 U.S. adults. Use a binomial distribution to solve this problem.    Find the probability as a decimal that at least 212 U.S. adults from your sample believe that college athletes should be paid.  (Type your answer as a decimal rounded to 3 decimal places. So if you thought the answer was 0.12345 then you would type in 0.123)

True or False: Microbiology and Parasitology will both be covered in this course. 

According to the 2023 study on commute times in the U.S., 20% of U.S. workers commute at least 30 minutes to work. Suppose you were to take a random sample of 10 U.S. workers Use a binomial distribution to solve this problem.    Find the probability as a decimal that either 2 or 5 U.S. workers from your sample commute at least 30 minutes to work. (Type your answer as a decimal rounded to 3 decimal places. So if you thought the answer was 0.12345 then you would type in 0.123)

A study was done in 2023 looking at commute times to work for workers in the United States. The data is summarized in the table below.  Commute Times & Probabilities Commute Time Probability None 0.26 Less than 15 Minutes 0.24 15 – 29 Minutes 0.30 30 – 59 Minutes 0.17 60 – 119 Minutes 0.02 120+ Minutes 0.01   Find the probability as a decimal that a randomly selected worker has a commute that is 30-59 minutes long. (Write your answer as a decimal rounded to 2 decimal places. So if you thought the answer was 0.12345 then you would write 0.12 as your answer.) 

According to the 2023 study on commute times in the U.S., 20% of U.S. workers commute at least 30 minutes to work. Suppose you were to take a random sample of 10 U.S. workers Use a binomial distribution to solve this problem.    Find the probability as a decimal that either 1 or 3 U.S. workers from your sample commute at least 30 minutes to work. (Type your answer as a decimal rounded to 3 decimal places. So if you thought the answer was 0.12345 then you would type in 0.123)

A High School Athletics Participation Survey was conducted by the National Federation of State High School Associations in conjunction with NCAA. As part of the survey, data was collected on the number of high school athletes that compete in various sports, as well as how many of those individuals went on to compete in those same sports at the Division I, Division II, or Division III level.  In the table below we can see the data collected for 5 unique sports and how many individuals competed in each one at the various Division levels in college (163,047 total in table). We will assume for this problem that none of the student athletes included in the table below competed in more than one of the sports listed, and that they each competed in a single Division at the collegiate level.    College Athletes by Division College Sports Division I Division II  Division III Women’s Track & Field 12926 7181 8617 Men’s Soccer 5623 6489 12112 Women’s Basketball 5154 4725 6872 Men’s Football 28174 19505 26007 Women’s Softball 6190 5826 7646   Calculate the probability that a randomly selected student-athlete from this group is on a Women’s Track & Field team or is a Division II athlete. (Please type in your answer as an unsimplified fraction. So if you thought the answer was 80/100, you would type in your answer as 80/100)

In 2023, a study was conducted looking at the number of fans in attendance across the major sports. It found that the NFL had an average attendance at its games of 69,500 people. Assume this data is normally distributed and the true standard deviation is 16,250.    Find the probability as a decimal that a randomly selected NFL game from 2023 had an attendance of at most 52,000 people or at least 61,000 people.  (Type your answer as a decimal rounded to 3 decimal places. So if you thought the answer was 0.12345 then you would type in 0.123)