sing all the criteria of a Binomial Experiment, as outlined at the beginning of Section 4.2(a) under the "Lessons" section of Chapter 4,explain in a short paragraph of several complete sentences why the Coin variable from the class survey (MATH 1342 Database.xlsx) represents a binomial probability experiment.

For instance, a binomial experiment has only two outcomes (success vs. failure)... You want to identify these outcomes for the Coin experiment and determine which outcome is considered a success and which is considered a failure. Then, you want to do the same for all of the other criteria of a Binomial Experiment.

Note: be sure to reference what question was asked (of the sample of students) when obtaining the results for this particular column of this survey.

https://content.ctcd.edu/courses/math1342/m21/docs/math1342_database.xlsx

That's all there was in the slide

Understand the parameters 0 the binomial distribution: lmucglggistics of a binomial experiment. 1. There are a fixed number of trials, or repetitions of an experiment. The letter n denotes the number of trials. 2. There are only two possible outcomes, called "success" and "failure," for each trial. The letter p5 the probability of a success of a trial. The letter q= the probability of a failure on one trial. So, p + q = 1. 3. The n trials are independent and are repeated using identical conditions. Because they are independent, the outcome of one trial does not help in predicting the outcome of another trial. Another way of . saying tbis '= .that for each individual trial, the probability, p, ofa