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An analyst witnesses an incident at work with which he is not entirely comfortable. According to the simple ethical model proposed by Bailey and Burch, what should he do first?

Define confidentiality and identify circumstances in which it might be limited. 

An incompatibility between a therapist’s professional considerations and his financial well-being would be best be described as which of the following?

Which of the following studies involved researchers intentionally refusing to treat the curable illnesses of participants in order to chart the progression of the disease?

Your new supervisee gives you a copy of the written recommendations he has provided to the parents of one of his cases for how to manage tantrums. It is a comprehensive program that covers prevention strategies, alternative behaviors to teach, and consequences. The only problem is that you know the child’s parents, and they have limited education and probably won’t understand many of the technical behavioral terms that the supervisee has used. What should you do as a supervisor?

Doug plans on enrolling at the University of Iowa after high school. The registrar contacts the school psychologist at Doug’s high school and requests a copy of Doug’s transcripts. Which of the following concerning this situation is TRUE?

Compute the following limits. Show all your work. (No credit will be given if L’Hospital’s rule is used.)\n\na) (2 points) \(\displaystyle \lim_{t \to 2} \frac{t^{2}+3t-10}{t^{2}-7t+10}\).\n\nb) (3 points) \(\displaystyle \lim_{t \to \infty} \sqrt{9t^{2}-12t}-3t\).

Correct rules of conduct in research and practice are best defined as which of the following?

Which of the following is NOT an acceptable support for a client with an intellectual disability who has the authority to provide consent for ABA services?

Give a graph of a function \(f(x)\) having the following properties:\n\na) \(\displaystyle \lim_{x \to 2} f(x) = \infty\)\n\nb) The graph has \(y=3\) as a horizontal asymptote as \(x \to \infty\).\n\nc) The graph has \(y=-2\) as a horizontal asymptote as \(x \to -\infty\).\n\nd) \(f(x)=0\) when \(x=-2, x=3, x=4.\)\n\ne) \(f(x)\) is continuous for all \(x \ne 2.\)