Harmonic Oscillator Kinematics Part A Using the general equation for (t) given in the problem introduction, express the initial position of the block irimt in terms of C, s, and u (Greek letter omega). Learning Goal: equation to the kinematics of a spring oscillator Hints One end of a spring with spring constant k is attached to the wall. The other end is attached to a block of mass m. The block rests on a frictionless horizontal surface. The equilibrium position of the left side of the block is defined to be z 0. The length of the Submit My Answers Give Up v of 3 Correct This result is a good first step. The constant C in this case is simply rinit, the in relationship between S and other variables, let us consider another initial condition that we know: Alt-0, the velocity of the block is of the block. What about S? To find the Part B Find the value of S using the given condition that the initial velocity of the block is zero: v(0) Hints ut tan(wt) O1 AM Type here to search