The masseter muscle originates on the zygomatic arch and inserts on the lateral mandible. What is the action of this muscle?

A.  Identify the tooth number that has obvious caries. B.  Identify the classification of the caries. 

A rotating horizontal disk with a radius of 2 m and a mass of kg has an initial angular velocity of rad/s. Two objects, each modeled as point masses, are dropped onto the disk’s surface and adhere to it. Object A has a mass of kg and object B has a mass of kg. r1 = 1.2 m and r2 = 1.5 m.  Determine the final angular speed of the system. Express your answer in rad/s.  

A uniform bar with a mass of m = kg and a length of L = m is rotating about a vertical axis fixed at its left end. The figure shows the tangential velocity of a point located at a distance of 1/2 L from the rotation axis. t1 = 0, t2 = 2 s, t3 = 5 s, v1 = 5 m/s, v2 = 10 m/s, v3 = 15 m/s, and v4 = 20 m/s. Determine the rotational kinetic energy of the bar at time t = 3 s. Express your answer in joules (J).

EXAM Answer all questions in the exam document embedded below. After you completed your exam, scan your pages into a single PDF, name it midterm_Student Name (example: midterm_JohnSmith).  Before uploading, verify your file has all the pages you need to submit. Upload it by clicking on “Choose a File” button in “Question 1” below. You are only allowed to upload one file to a question. Then click “Submit Quiz”. You may get a warning saying that you have some unanswered questions if you do not use optional file upload sections, click OK to submit anyway. View exam document here. Use double-sided arrow icon on the tool bar below to preview it in full screen mode. You can also download it by clicking on the download icon to the right of the document and open it on your computer. midterm – 2025.pdf

What R function is used to calculate the probability of exactly k events occurring in a Poisson distribution?

Based on the given R output from the str(data) function, which of the following statements is correct?

If, on average, 8 customers arrive at a store every hour, what is the value of λ for a Poisson distribution modeling this situation?

Which of the following best explains the importance of conditional probability in real-world applications?

A bag contains 5 red, 4 blue, and 3 green balls. If a ball is randomly selected, what is the probability that it is not blue?