Hello, this is one question that has multiple parts. Please ONLY ANSWER parts D, E, and F. Thank you!!! 3. A block of mass M oscillating with amplitude A on a frictionless horizontal table is connected to an ideal spring offorce constant k. The period of its oscillations is T. At the moment when the block is at position x = A and moving tothe right, a ball of clay of mass m dropped from above lands on the block.2.ОшV-=xV=x0 = xv =What is the velocity of the block just before the clay hits?(a)(9)What is the velocity of the block just after the clay hits?())What is the new period of the oscillations of the block?(p)What is the new amplitude of the oscillations? Write your answer in terms of A, k, M, and m.Would the answer to part (c) be different if the clay had landed on the block when it was at a different position?(e)Support your answer briefly.()Support your answer briefly.Would the answer to part (d) be different if the clay had landed on the block when it was at a different position?

The momentum of a particle is defined as the product of its mass and velocity. Conservation of…

Answered: (p) What is the new amplitude of the…

Similar questions

In the second half of step 2, shouldn't we multiply 10 x 15 because C = 10, not 5?
Given vector A=2i-3j and vector B = 2i -4j. If vector C = A -2*B then C equals ..
Please help with the solution to this problem using (km/s). I know we will use Hohmann Transfer and a combined plane change. In the opening scene of the movie “Gravity” Dr Ryan Stone (Sandra Bullock) and Matt Kowalsky (George Clooney) are required to transit from the Hubble Space Telescope (Altitude 600 km, 28.5 degree inclination) to the International Space Station (Altitude 400 km, 51.6 degree inclination) using nothing but their Manned Maneuvering Units (MMU). An MMU has a delta V capability of about 30 m/s, and it would be impossible to perform this maneuver with so little delta V, but… a.) How much delta V would be required for this maneuver? b.) What if the maneuver did not require an inclination change (altitude change only?)
The position F of a particle moving in an xy plane is given by: F=(200*-5.002)i + (6.00–7.00*)} with F in meters and t in seconds. (Note that this is an example where the units for the coefficients are ignored – don't let this distract you!) In unit vector notation, calculate: а). г b). й с). а for time t= 2.00 s. %3D d). What is the angle between the positive direction of the x axis and a line tangent to the particle's path at t= 2.00 s?
A boat is docked on the southern shore of a swiftly moving river that is 262.0 m wide. The river flows from east to west with a speed of 4.00 m/s relative to the shore. There is a dock located upstream on the northern side of the river at an angle of 57.0∘57.0∘ relative to the shore (i.e. north of east). The boat is able to travel at a speed of 6.50 m/s relative to the water. If the boat travels directly to the dock on the northern shore at a constant speed, how long does it take to get there?
What is A→y, the y-component of the vector A→?
Other possible answers 1.9 x 10^-12 N, -y direction 1.0 x 10^-12 N, into the page 1.7 x 10^-12 N, out of the page
The problem can be seen in the image. It's physics.
The Maton family begins a vacation trip by driving 710 km west. Then the family drives 610 km south, 310 km east, and 410 km north. Where will the Matons end up in relation to their starting point? Give direction only, directly East is 0 degrees and the order goes counter clock wise (North is 90 degrees, West is 180 degrees, South is 270 degrees).
Problem 3.3 Prove that the components of a vector with respect to a given basis are unique.
A particle of mass m has a time-dependent position vector r(t) = (Rcos(ωt),Rsin(ωt),αt) in Cartesian coordinates, where R, ω and α are positive constants. What are the physical dimensions of R, ω and α? Show that the speed of the particle is constant. Does it mean that the acceleration is zero? Justify.
m = 3.0729 3. Consider the digits of your student number 20XY-FAITH. The wooden block (mass kg) is released from rest at A by a compressed spring (compressed length 0.6 m, undeformed length 1 m, spring constant k = 150 N/m). The block is allowed to slide through the rough horizontal surface (A to B), then along the smooth circular ramp (B to C, central angle 0 = 41.5 °), until the block is released after point C. Calculate the speed of the block at points B and C. Also, what is the magnitude of the normal force exerted to the block just before the block leaves the ramp? Neglect the geometry of the block. NOTE: Use Work-Energy Method to solve for the speeds, and use FMA Method to compute for the normal force. 0.6 m mmmmm 3.0729 kg A 1 m rough surface Hs = 0.35 Mk = 0.25 path of the block 1.5 m O B smooth surface Ө 1.5 m C

SEE MORE QUESTIONS