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- A ball of mass 0.470 kgkg moving east (+x+xdirection) with a speed of 3.84 m/sm/s collides head-on with a 0.235 kgkg ball at rest. Assume that the collision is perfectly elastic. 1.What is be the speed of the 0.470-kgkg ball after the collision? Express your answer to three significant figures and include the appropriate units. 2. What is be the direction of the velocity of the 0.470-kgkg ball after the collision? East or west? 3.What is the speed of the 0.235-kgkg ball after the collision? Express your answer to three significant figures and include the appropriate units. 4.What is the direction of the velocity of 0.235-kgkg ball after the collision? East or west?i. Draw the balls and the approximate momentum vectors before and after the collision. ii. What is the final velocity of the second ball, v'2? iii. Is the collision elastic? What is the energy loss in the collision?B. From the law of conservation of momentum, derive the equations for the following types of collisions. You may perform research to do this activity. No 1. Elastic collision 2. Inelastic collision
- 1. What are the equations for linear momentump and kinetic energy K? Please define the variables. 2. Please define concisely and in your own words the concept of conservation. Describe conservation of momentum and kinetic energy. 3. Briefly describe the difference between elastic and inelastic collisions and give an example of each. Describe these collisions in terms of the kinetic energy and momentum. 4. A moving object collides with and sticks to a stationary object. Do the combined objects move slower, faster or at the same speed as the original moving object? 5. What is the expected value of the ratio of the final and initial momenta, pf/p; ?Block A with a mass of 2kg is moving to the right at 5m/s. It collides with block B with a mass of 3kg moving at 1m/s to the left. A. What is the total momentum before collision? magnitude: direction: B. What is the total momentum after collision? magnitude: direction: C. If collision is perfectly inelastic, what is their velocity after collision? magnitude: direction: D. If block A stops moving, what is the velocity of block B? magnitude: direction: E. What is the coefficient of restitution if block A stops moving after collision with block B?1. In determining the magnitude of the initial velocity of the ballistic pendulum projectile, what conservation laws are involved and in which parts of the procedure? 2. Why is it justified to say that the momentum in the horizontal direction is conserved over the collision interval? Is momentum conserved before and after the collision? Explain. 3. Why are the heights measured to the center of mass of the pendulum-ball system? 7. For a given initial velocity, how does the range of a projectile vary with the angle of projection 0?
- A. Statements a and b are both true. C. Statement a is true, the latter being false. B. Statements a and b are both false. D. Statement a is false, the latter being true. 1. a. In the Theorem of Pappus, the center of mass is always locatedinside the region or area of the figure. b. In addition, the center of mass is always equal to the geometric centroid. a. For springs obeying Hooke's Law, the work required to compress the material by dx distance is always less than the requirement to stretch it by the same dx distance. b. The spring constant is dependent on the amount of force required to stretch it by somex distance. 2. a. As two objects move farther away from each other, the forceof attraction between them decreases. b. Thus, if the force of attraction decreases with distance, the workshall decrease as well. 3. a. For a positively charged q, and negatively charged q2, the force will always be positive regardless of the signs. b. Thus, in calculus, the signs of the charges do not…Hi, please show full solutions and also explain how you get the answers in physics terms so it's understandable. The correct final answers are written beside too. This is one whole question to be answered. I can't post it separately since it's related. Thank you. 12. A stationary 6.0 kg object blows apart into 3 pieces. The 3 pieces move away from each other on a level plane. A 2.0 kg piece moves away at 3.0 m/s [30.0º W of N] and a 1.0 kg piece moves away at 5.0 m/s [25º N of W].a) Draw a labelled vector diagram of the system after the explosion. Include all known angles, masses and speeds.b) Determine the velocity of the third piece. (3.5 m/s [44º S of E])III. Conservation of Momentum A. Directions: Study and analyze the figure below and answer the questions that follow. Show your solution. V= 2.5 m/s 4 kg 4 kg А B Ilustrated by: Keith N. Alejandro Figure 2. Collision of balls with equal masses Situation 1: BallB is at rest. 1. What will be the velocity of ball B after, if: a. the collision is perfectly elastic? RICH ACY MENT b. the collision is perfectly inelastic? AS OF EDU Situation 2: Ball B travels twice the velocity of ball A. 2. What will be the velocity of ball B after, if: a. the collision is perfectly elastic? b. the collision is perfectly inelastic? AS EXCEL TION ** DEPA 80: A L
- Answer each question and explain in two to three sentences. 1. For each run of your elastic and inelastic collision experiment, observe the initial momentum and the final momentum. Does your data indicate conservation of momentum? Explain. 2. What is the difference between elastic and perfectly inelastic collision? How is it demonstrated using the simulation? 3. In real life give two examples of inelastic collisions and perfectly inelastic collision. Include illustrations.Part II. Elastic vs Perfectly Inelastic Collision 1. Compare the total momentum before and total momentum after of elastic and perfectly inelastic collision. 2. Compare the total KE before and total KE after of elastic and perfectly inelastic collision. 3. If the velocity ofa moving body is doubled, what does this do to kinetic energy and momentum of the body? 4. A 25g ball slides down a smooth inclined plane 0.850 m high that makes an angle of 35 degrees with the horizontal. The ball slides down into an open box of 150 g mass. The ball and the box slide off the end of a table 1.0 m high. a.) How far from the base of the table will the box and ball hit the ground? b.) What is their final velocity? 0.M50 mto solve the question please use the equations below. - a mass M moving with a velocity V1i collides with mass 2M moving with a velocity V2i. After the collision the first mass has a velocity V1f. make a diagram of the initial momemtub vectors and final momentum vectors in a (x,y) plane. determine the final velocity of the second mass in (I J K) notation. determine the final velocity of the second mass in terms of speed and angle. V1i=12 i -5J V2i= -3i +2J V1f= 8i +7J