10 Points A tennis ball connected to a string is spun around in a vertical, circular path at a uniform speed. The ball has a mass m = 0.162 kg and moves at v = 4.73 m/s. The circular path has a radius of R = 0.87 m What is the magnitude of the tension in the string when the ball is at the bottom of the circle? What is the magnitude of the tension in the string when the ball is at the top of the circle?

A nurse practitioner is discussing contraceptive methods with a client in the clinic. The nurse seeks informed consent from the patient prior to prescribing a method of contraception because contraception:

A nurse is educating a patient on the basal body temperature method of family planning. The nurse should instruct the patient to take their temperature at what time?

Briefly give an explanation of the following characters. In the explanation, address which character you can identify/like the most and the one you can not identify/like the most and why.  John-Alisoun-Absolom-Nicholas-

Chromosomes decondense into chromatin at which point in the cell cycle?​

Based on the Part Navigator Model History and part shown, specify (step-by-step and in proper order) in the box below how the part was created. Please list the steps in bullet format or each step on a separate line.  Part Navigator :   Part image:                 

15 Points A rubber inflatable tube (mass = 1.5 kg) is being pulled upward along an icy incline of 15° by use of a mass (mass = 2.5 kg) hanging vertically 0.75m meters above the ground.  The rubber tube starts from rest at the bottom of the incline and accelerates upward until the vertical mass hits the ground.  Once the mass hits the ground, the rope breaks and the tube continues to move upward until stopping.  Then it moves down the incline, back to the bottom of the hill.  (Friction exists between the rubber tube and the incline) What is the acceleration of the system and the tension in the rope? How fast is the tube moving when the vertical block hits the ground?  

Write truth table for f = (p ^ ~q) v (q -> p).

Factor the polynomial completely and choose a viable factor.  y(x – 4) + 6(x – 4)

Factor the polynomial completely and choose a viable factor.  3×2 + 3x – 6