Jack Example has earned a break! Way to go, little dude! For…
Jack Example has earned a break! Way to go, little dude! For his break, he gets computer time. However, to use the computer, he needs to enter his login information. Since the computer hides his password with asterisks (*****), Jack can’t tell if he entered the whole login correctly until he clicks “Sign In” at the end. If he typed all the letters correctly, he gets in. If he missed one or more, he has to start over. What schedule does this best exemplify?
Read DetailsJack Example has earned a break! Way to go, little dude! For…
Jack Example has earned a break! Way to go, little dude! For his break, he gets computer time. However, to use the computer, he needs to enter his login information. Since the computer hides his password with asterisks (*****), Jack can’t tell if he entered the whole login correctly until he clicks “Sign In” at the end. If he typed all the letters correctly, he gets in. If he missed one or more, he has to start over. What schedule does this best exemplify?
Read DetailsThis question has multiple parts. For full credit, all must…
This question has multiple parts. For full credit, all must be answered accurately. First, briefly describe the Desk Calendar Procedure, the tic-tac-toe procedure, OR the lottery procedure. (1.5 pts). Second, identify which of the 4 basic schedules the procedure produces (.5 pt). Third, give a novel example of when a BCBA might use such a procedure with a client (1pt).
Read DetailsThis question has multiple parts. For full credit, both ques…
This question has multiple parts. For full credit, both questions must be answered accurately. First, compare and contrast a mixed schedule and a multiple schedule (1pt). Then, give a reason why a mixed schedule might be preferable over a multiple schedule in clinical practice (1pt).
Read DetailsFill in the blanks. To receive credit, you must show all of…
Fill in the blanks. To receive credit, you must show all of your work and submit in Exam 3 Part B. The function f(x) changes value when x changes from x0 to x0 + dx. Find the following values and round your answer, if appropriate. a.
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