Probability that a randomly choose student in a statistics class submits his/her homework on time is 0.14. Each student does homework independently. In a statistics class of 50 students, what is the probability that at least 5 will do their homework on time?
Probability that a randomly choose student in a statistics class submits his/her homework on time is...
3. Class rank. Choose a college student at random and ask his or her class rank in high school. Probabilities for the outcomes are as follows: Lowest 10% Rank: Probability: Top 20% 0.40 Second 20% 0.30 Third 20% 0.20 (a) What must be the probability that a randomly chosen student was in the bottom 40% of his or her high school class? (b) To simulate the class standing of randomly chosen students, how would you assign digits to represent th...
In a certain statistics class the probability is 0.76 that a randomly selected student will be female. The probability that the student is female and is getting a degree in Health Administration is 0.12. What is the probability that a randomly chosen student from the class is studying Health Administration, if we know that she's a woman? Report with accuracy to 2 decimals.
nter?mode-eval&course.jd 78 Problem 5 Approximately 60% of statistics students do teir homework in time for it to be collected and graded. Each student does homework Independently. We select a random sample of 25 students. Let X denote the number of students who do their homework on time. a. (3%) X may take on integer values from to b. (3%) Give the distribution of X :X- Cekone® 3%) How many are expected to do their homework on time? /1X1- d. (396)...
In a "Probability and Statistics for CS" class with 160 students enrolled in it, by the time of the final exam, 60% of the students have mastered discrete probabilities, 75% have mastered continuous probabilities, and 50% have mastered both. For a student to pass the class with at least a C, the student must be able to use at least one type of probabilities. How many students passed the class? (Probability Theory)
In a "Probability and Statistics for CS" class with 160 students enrolled in it, by the time of the final exam, 65% of the students have mastered discrete probabilities 70% have mastered continuous probabilities, and 45% have mastered both. For a student to pass the class with at least a C, the student must be able to use at least one type of probabilities. How many students passed the class?
A statistics professor is interested in knowing whether students from his management class and students from his accountancy class perform differently from one another. A sample of nine students was taken randomly from each class. The results are shown below. BS ACCOUNTANCY 88.77 84.06 77.99 83.65 63.1 52 81.66 89.46 80.1 BS MANAGEMENT 62.73 85.13 75.04 67.63 79.72 63.44 65.23 71.52 80.92 what will be the best conclusion? a. The BS Mnagament students perform better in statistics than the BS...
9. Assume that in a statistics class the probability of receiving a grade of A equals 0.30 and the probability of receiving a grade of B equals 0.30. The probability that a randomly selected student from this class will receive either an A or a B equals: a. 0.90 b. 0.30 c. 0.60 d. 0.09 Explain why D is the right answer. 9. Assume that in a statistics class the probability of receiving a grade of A equals 0.30 and...
A mother figures that her son will forget his homework about 20% of the time. What is the probability that he will forget his homework at least once in the next 5 school days??
A professor of statistics noticed that the marks in his course are normally distributed. He also noticed that his morning classes average 75% with a standard deviation of 13% on their final exams. His afternoon classes average 76% with a standard deviation of 12%. A. What is the probability that a randomly selected student in the morning class has a higher final exam mark than a randomly selected student from an afternoon class? Probability = .4761 B. What is the...
1.A fair six-sided die is rolled. {1, 2, 3, 4, 5, 6} Let event A = the outcome is greater than 4. Let event B = the outcome is an even number. Find P(A|B). A.0 B.1/3 C.2/3 C.3/3 2.A student stays at home. Let event N = the student watches Netflix. Let event Y = the student watches the very educational youtube videos made by her/his instructor.Suppose P(N) = 0.1, P(Y) = 0.8, and P(N and Y) = 0. Are N and...