What principles can you use to find the speed of the block at the base of the incline? (choose all that apply)
___ conservation of linear momentum
___ conservation of mechanical energy
___ kinematics
The speed of the block at the base of the incline can be found by using the principle of conservation of mechanical energy.
At the top of the incline total mechanical energy of the block is its potential energy. (initial speed of block at the top is zero, so kinetic energy is zero). that is total mechanical energy at the top of incline =
At the bottom of the incline total mechanical energy of the block is its kinetic energy.(height=0 , potential energy=0)
that is total mechanical energy at the bottom of incline is =
conserving mechanical energy of the block
What principles can you use to find the speed of the block at the base of...
A bullet with some mass, m, and initial speed, vi, collides with a wooden block of mass M that is hanging at the end of a light rope. The bullet imbeds itself in the block and the block and bullet swings upwards reaching a maximum height of h above the initial point of the collision. a. A scientist can measure the masses and the height, show that the initial speed can then be calculated from the following equation: vi= (m+M)/m×root...
A 1.35-kg wooden block rests on a table over a large hole as in the figure below. A 4.80-g bullet with an initial velocity vi is fired upward into the bottom of the block and remains in the block after the collision. The block and bullet rise to a maximum height of 20.0 cm. ot (a) Describe how you would find the initial velocity of the bullet using ideas you have learned in this chapter using the conservation of chemical...
1] You fire a 50 gram arrow that moves at an unknown speed. It hits and embeds in a 450 gram block that slides on an air track. At the end, the block runs into and compresses a 4000 N/m spring 0.2m. (Friction ignored) (i) Draw a labelled sketch before the spring gets compressed. Circle the system you choose (ii) Draw a labelled sketch after the spring gets compressed. Circle the system you choose (iii) Use conservation of linear momentum...
If you fire a bullet at a speed vi,bullet = 400 m/s into a wooden block of mass 0.2 kg, and after the bullet embeds in the wood, the velocity of the bullet and block together is 7.8 m/s. What is the mass of the bullet? 4 g 6 g 2 g 0.2 kg What is conservation of momentum a special instance of? Newton's 2nd law, the momentum principle Newton's 1st law, the inertia principle Newton's 3rd law, the reciprocity...
A block slides down a slope inclined at 37 degrees. If the slope is frictionless, what is the block's acceleration? Apply energy conservation principles and table 2.2 to solve. Additionally, you can use the information obtained in the question regarding the block's velocity to solve.
Part B (Mechanical Energy and Conservation of Energy) Problem B1: A block of mass m = 0.2kg is held against but not attached to a spring of so compressed by 20cm, as show below. When released, the block slides som the rough incline before coming to rest. but not attached to a spring of stiffness constant ka 50cm 20cm * = 0, Usp = 0 Low Ug = 0 Use mechanical energy for non-conservative force to find: 1) The force...
And determine the speed of the block at B. A block of mass 8.37 kg is released from rest from point A and slides on the track shown. Assume that as the mass slides from point A to point B, the work done by friction on the mass is -75.8 J. Use conservation of mechanical energy with friction to determine the change in kinetic energy of the block as it slides from point A to point B. (AU+ AK =...
need answers for 5, 6,8-10 C) doubled speed v of the wheel center speed. 4. If we push the handle at points A, B and to open the door (with equal forces), and point A at the edge, point C close to the door shaft, and point B at middle, you use the minimum force at point WA B) B C) с 5. (continued with Question 4) No matter how you push the door (different force, different Question 4 rotation...
MEC311 Term Test, 2019w 2. 145%) This problem is about using work-energy and impulse-momentum principles. You must answer according to the notations and coordinate systems set up for you Answers based on other coordinate sysfem or notations will not be marked. Consider a sticky ball of weight Ws 0.1 [lb] located on an incline of angle 0-30-deg. The ball is initially placed on top of a compressed linear spring of spring constant k 10 [lb/ft]; see figure. It is released...
Part B: (Mechanical Energy and Conservation of Energy Problem B1: (conservation of mechanical energy) KS block starts from rest and slides 4m down a frictionless 30°. Its motion is halted by a spring (k=5N/m). ww 1) What is the speed of the block just as it reaches the spring? 2) Find the maximum compression of the spring