Q3. Unless you push a pendulum at the start of it's swing (doing work to give it extra energy), will it ever swing higher than it's starting point? Explain your answer in terms of kinetic and potential energy.
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- 2. The given figure shows an Atwood machine with two blocks that weigh 10.0 kg and 5.0 kg. These blocks are connected by a massless string that goes along a frictionless and massless pulley. Suppose a spring has a force constant of 1 500 N/m on a pit as shown in the figure. a. Using the law of conservation of energy, find the speed of the 10-kg block when it reaches the end of the spring if the system will be released from rest. b. What will be the maximum compression length of the spring when the heavier block hits it? 5.0 kg 10.0 kgA conical pendulum consists of a weight fixed on the end of a string suspended from a privet. Instead of swing back and forth it moves in a constant speed around in a circle tracing a cone shape with the string. a. Draw a force diagram for a conical pendulum. b.Find a relationship between the length of the string and the time the weight would take to complete a full circle. c. If the system was dampened discuss the energy and period of the pendulum.a. What is the translational velocity of the bottom tip of the pendulum at the moment that gravitational potential energy is 50% of its maximum? b. What effect would doubling the mass and length of the physical pendulum have on the answer to part (a) of the problem? c. Draw graphs of angular acceleration, tangential translational acceleration, and centripetal acceleration as functions of the instantaneous angle that the pendulum makes with the vertical. In all three graphs show the behavior of the acceleration from release with theta =38.4 degree until the pendulum is vertical and theta =0 degree.
- Please help!Use graphing software to create a graph of Potential Energy on the vertical axis versus Applied Force on the horizontal axis for the spring with a spring constant of 100 N/m. Add the data for the other two sets of spring constants to the same graph with polynomial trendlines for each data set. Include a graph title and axis titles with appropriate units. Data Table 4: Energy Displacement Applied Force (N) (m) Spring Constant 100 N/m Spring Potential Energy (J) 0.200 20 0.600 60 1.000 100 -0.400 -40 -0.600 -60 Spring Constant 200 N/m 0.200 40 0.600 120 1.000 200 -0.400 -80 -0.600 -120 Spring Constant 350 N/m 0.200 70 0.600 210 1.000 350 -0.400 -140 -0.600 -210 過 2.0 18 50 8.0 18 4 36 100 16 36 7 63 175 -0.400 -600the potential energy of a particle is given by U(x)= (9 J/m^4)x^4-(8 J/m^2)x^2. At what value of x would the particle be in unstable equilibrium? A.) -2/3 m B.) sqrt of 8/9 m c.) 0 m d.) 2/3 m e.) sqrt of - 8/9 m
- The diagram shows a horizontal spring attached to a block. The block’s equilibrium position is at C, and the block oscillates between the points A and E with no friction from the floor. As the block moves from C to E, which of the following statements is true? Select all apply. the spring potential energy decreases the block's kinetic energy stays the same the block's kinetic energy increases the spring potential energy increases the spring potential energy stays the same the block's kinetic energy decreasesThe pendulum shown in the figure below is released from point A starting from rest. The length of the cord is 75 cm and the mass of the ball is 1 kg. Find the speed of the ball as it passes through point C. Find the speed of the ball at point b.Problem 1. Energy Terms Determine the potential energy of the pendulum shown below. Note: The potential en- ergy should be 0 when 0 = 0, mgL when 0=1, and 2mgL when 0 = 1. /////// 8 m Q Search 99+ H
- Let's see if you can apply what you learned about conservation of energy information about potential energy, kinetic energy, and total energy of the system. In the figure below, a simple pendulum is represented at various positions of its motion. The pendulum has a mass of 0.82 kg and in figure (a) it is moved to a maximum vertical position of 2.1 m. It is released from that position (starts from rest at the top of its motion, highest position) and is allowed to oscillate back and forth. We assume that there is no air resistance or friction in this example, so the pendulum would continue to oscillate forever unless a force was applied to stop it. We also assume that the acceleration due to gravity is 10 m/s2. Fill in the table below for the potential and kinetic energy of the pendulum mass at the various positions of its motion.Start by calculating the potential energy at the highest position using the fact that PE = mgh. At the highest position, the object is released and thus has no…The pendulum shown in the figure sweeps out an angle of e = 12.5° during its motion. How far does the pendulum bob %3D (the ball at the end of the rope) travel in one complete cycle of motion if its length is r = 12.3 cm? distance: cm TOOLS x10Please answer and solve the question correctly. Thank you!