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Question 3 0/1 pt 9 3 7 19 0 Details Part 1 of 2 This question has two parts. Answer the first part correctly to
Question 3 0/1 pt 9 3 7 19 0 Details Part 1 of 2 This question has two parts. Answer the first part correctly to get the second part. N N s A mass of m kg is on a spring with k = 5 and c = 2 m m Find the mass for which there is critical damping: m Question Help: Message instructor D Post to forum Submit Part 32 A. Question 4 v 80/1 pt '03 219 @Details Part 1 of 8 This question has eight parts. Answer each part correctly to get the next part. A mass of 7 kilograms is on a spring with spring constant k newtons per meter with no damping. _ k i\" h n H m w m-b \" '1 l\" u. '1 \\' : Suppose the mass is at rest at time t : 0 and then it is kicked and starts traveling away from the wall at a speed of 7 meters per second. We will determine the smallest Is: that will prevent the mass from going more than 6 meters from the rest position. Since the spring is undamped (c : 0) we can model this situation with the equation of motion mm\"+k$ : 0 What is m? m 2 Question Help: 8 Message instructor 0 Post to forum Submit Part 0 Question 5 v IZO/1 pt 0 3 819 G) Details Part 1 of 4 This question has four parts. Answer each part correctly to get the next part. 0 R Suppose we have the RLC circuit shown above with a resistor of R = 1.2 ohms, inductor of inductance L = 0.1 henries, and a capacitor of C = farads, with constant voltage E. Recall 3.9 that for current I(t) this circuit can be modeled by LI\"(t) + RI'(t) + %I(t) = E'(t) Since the voltage E is constant, we have E'(t) : Question Help: 8 Message instructor D Post to forum Submit Part
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