Component of the momentum of an object as a +P D+fW +F The X- Shown in the graph below which graph below best depresents the x-component of the net-forc versus time relationship for this object? ⒸHF Ⓒ + LE tt ہے * © @ +F +t +E unction of +t direction lowey.
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- Determine the momentum Mass-20 kg Velocity=1 m/sTed Cmass=4Okg) and fredCmass = 60kg)are Stationary on frictionless ice, as seen in the drauing Poelow. Fredis holding a 10kg medicine ball. Fred throws it at 5mls to Ted who catches it. Ted throws the ball back to Fred at 7m/s, and Fred Catches it Ted D→Fred a) what is Ted's speed after catching the ball and throwing it back to Ered? b)What is Fred's speed after catching the ball thrown' from Ted?F=ma ve F=-kx olduğuna dikkat alarak bir cismin yerdeğiştirmesi, hızı, kinetik enerjisi, potansiyel enerjisi ve momentumunu bulunuz. (Find the displacement, velocity, kinetic energy, potential energy and momentum of an object by paying attention to F = ma and F = -kx.)
- How to calculate problems involving the momentum of an object,mass and velocity?A mass ma = 2kg slides down slippery ramp, reaching a speed v = 10 m/s at the bottom. After reaching the level ground ma collides with mass mg = perfectly inelastic collision. 3kg at bottom, sticking together in a a.) What was the height of the ramp, assuming that m, started from rest? b.) How fast were the combined masses ma and mg moving after sticking together? c.) The combined mass runs into a spring, which brings it to a stop after being compressed 7 cm. What is the spring constant k ?Please answer all the parts of the question
- The impulse experienced by a body is proportional to its change in: velocity squared O momentum Okinetic energy O both 1 and 21. With the 3rd table, find the ratio of the total momentum before and after each collision. 2. Is the momentum conserved in all the collisions? _____ Does your data show this? _____ Car l : 0.5146 kg Car 2: 0.5197 kgMomentum - A Calculus Perspective Suppose Momentum, (since m means mass we use Mom for momentum) is given as a function of time. This equation can be differentiated with respect to both time. Mom (t) = mv Up to this point mass has not changed as a function of time, but what if it did? dMom dv dt dt Mom' (t): = = V dm dt +m The student should recognize that acceleration is defined as dv/dt. Therefore, the second half of the differential is actually... Mom' (t) = ma = F(t) Which is, of course, Newton's 2nd law. So what does the first half of dmom/dt mean? Consider a rocket. Its engines have a certain thrust. This thrust is probably fairly constant but since the rocket is burning fuel it is losing mass over time. When the rocket is full, the thrust of the rocket will have to work against more inertia than when the rocket is almost empty. This means that the thrusters will actuall cause more acceleration as the rocket empties it's fuel tanks. This leads us back to Mom'(t) is defined as…