A student could be automatically placed into a class from a waitlist through the first Friday of the semester.Group of answer choicesTrueFalse

All students receive access to the online scheduling system on the same date and the same time.Group of answer choicesTrueFalse

A Discrete Mathematics professor has a class of students. Frustrated with their lack of discipline, the professor decides to cancel class if fewer than some number of students are present when class starts. Arrival times go from on time () to arrived late ().Given the arrival time of each student and a threshhold number of attendees, determine if the class is cancelled.ExampleThe first students arrived on. The last were late. The threshold is students, so class will go on. Return YES.Note: Non-positive arrival times () indicate the student arrived early or on time; positive arrival times () indicate the student arrived minutes late.Function DescriptionComplete the angryProfessor function in the editor below. It must return YES if class is cancelled, or NO otherwise.angryProfessor has the following parameter(s):int k: the threshold number of studentsint a[n]: the arrival times of the studentsReturnsstring: either YES or NOInput FormatThe first line of input contains , the number of test cases.Each test case consists of two lines.The first line has two space-separated integers, and , the number of students (size of ) and the cancellation threshold.The second line contains space-separated integers () that describe the arrival times for each student.ConstraintsSample Input24 3-1 -3 4 24 20 -1 2 1Sample OutputYESNOExplanationFor the first test case, . The professor wants at least students in attendance, but only have arrived on time ( and ) so the class is cancelled.For the second test case, . The professor wants at least students in attendance, and there are who arrived on time ( and ). The class is not cancelled.

The calendar feature of a learning management system focuses on ______.Multiple choice question.grading policiesways to access outside learning materialsassignment due datescontact information for classmates

Four students attempt to register online at the same time for an Introductory Statistics class that is full. Two are freshmen and two are sophomores. They are put on a wait list. Prior to the start of the semester, two enrolled students drop the course, so the professor decides to randomly select two of the four wait list students and gives them a seat in the class.What is the probability that both students selected are freshmen? ⅙ ½ ¼ 1/12

Four students attempt to register online at the same time for an Introductory Statistics class that is full. Two are freshmen and two are sophomores. They are put on a wait list. Prior to the start of the semester, two enrolled students drop the course, so the professor decides to randomly select two of the four wait list students and gives them a seat in the class.What is the probability that both students selected are freshmen? ¼ ⅙ ½ 1/12