The position vs time graph for this oscillation is given below. On this position vs time graph • Mark and label everywhere that the velocity of the box would be zero. • Mark and label everywhere that the velocity would be a positive maximum value. • Mark and label everywhere that the velocity would be a negative maximum value.
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The position vs time graph for this oscillation is given below.
On this position vs time graph
• Mark and label everywhere that the velocity of the box would be zero.
• Mark and label everywhere that the velocity would be a positive maximum value.
• Mark and label everywhere that the velocity would be a negative maximum value.
Step by step
Solved in 2 steps with 1 images
- what's the answer?HOMEWORK PROBLEMS FOR WEEK # 11 PROBLEM 1: Two SPRINGS AND A MASS k2 Con si der the sy stem shown in the diagram, which consi st s of two springs with constants k1 and k2 and a mass m. If all surfaces are frictionless, wh at is the oscillation frequency v of the mass?Please help me with this question
- Please show work on paper and circle answerThe diagram below shows a mass that is oscillating on the end of a string at three different times t₁, t2, and t3 during a single cycle. At t, it is at maximum displacement in the negative direction. In the following questions we will disre- gard the centripetal acceleration of the bob due to its circular motion about the point O. a. Draw the velocity and acceleration vectors next to the pendulum bob at times t₁, t2, and t3 to show the direction and relative magnitude of those vector quantities at those positions. The vectors at time t₁ have already been drawn. Note: The centripetal acceleration that arises from the circular motion about O is neglected. Draw the forces acting on the bob at each of those instants. 11 a V At which instant t₁, t2, or t3 does the bob have the greatest velocity? What is the acceleration at that position? Explain. b. C. Figure 11-3The diagram shos a horigontal spring attached to a block. The block's eguilibrium position is at C. and the block oscillates between the points A and Ewith no friction from the floor, Asume the block is at posibon A whent0, which of the following is the correct position-vs-time graph for the block
- Use the diagram to answer the questions A small block slides down a frictionless track whose shape is described by y = (x^2) /d for x<0 and by y = -(x^2)/d for x>0. The value of d is 2.29 m, and x and y are measured in meters as usual. Suppose the block starts from rest on the track, at x = -1.71 m. What will the block s speed be when it reaches x = 0? a. 5.01 m/s b. 3.54 m/s c. 1.06 m/s d. 8.02 m/s Same type of track as in the previous problem, this time with d = 3.60 m. The block starts at x = 0, and is given a push to the left with an initial speed of 2.23 m/s, so it starts sliding up the track to the left. At what value of x will the block reverse direction and start sliding back down? a. -0.25 m b. -0.96 m c. 0.96 m d. 0.25 mDraw and Diagram for this question and solve correctly Please solve this question correctly in 1 hour and get the thumbs up please show neat and clean solution1) Using the result from Pre-Lab Question 2, calculate the coefficient of friction for each angle in Table 1 and Table 2. Find the average value for the coefficient of friction for wood and metal on cardboard. 2) Comment on your coefficients of static friction for wood and metal. If they are different, why do you think they are different? If they are the same, why do you think they are the same?
- please help meWhat is the period of oscillation (in seconds) of a rod of length 4.09m that is fixed at one end, but otherwise free to rotate without any friction, which has a mass 4.18kg, for small displacements? Note: In the space below, please enter you numerical answer. Do not enter any units. If you enter units, your answer will be marked as incorrect.In this lab, you will be hanging different masses from a stretchy material that you will model as a spring. You need to create a graph so that the following statements are true: • The graph is linear. • The slope of the graph is equal to the spring constant. What should we put on the horizontal axis? What should we put on the vertical axis?