A university found that 20 percent of its students withdraw without completing the introductory statistics course. Assume that 20 students registered for the course A. Do these 20 students constitute a binomial experiment? If yes, please justify by differentiating between success and failure B. ompute the probability that 2 or fewer students will withdraw C. Compute the probability that no more than 3 students will withdraw *Please solve using the probability of successes and failures. For example, Notation N=number of trials P=Probability of success Q=Probability of failure *My professor told us not to use the Binomial Distribution Formula but instead to use what's called a Binomial table* *Please do not solve using Microsoft Excel. My professor is not teaching using excel. I would like to see the steps taken to getting the solution for my own reference to study.*
A university found that 20 percent of its students withdraw without completing the introductory statistics course. Assume that 20 students registered for the course
A. Do these 20 students constitute a binomial experiment? If yes, please justify by differentiating between success and failure
B. ompute the
C. Compute the probability that no more than 3 students will withdraw
*Please solve using the probability of successes and failures. For example, Notation
N=number of trials
P=Probability of success
Q=Probability of failure
*My professor told us not to use the Binomial Distribution Formula but instead to use what's called a Binomial table*
*Please do not solve using Microsoft Excel. My professor is not teaching using excel. I would like to see the steps taken to getting the solution for my own reference to study.*
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