(6%) Problem 16: The midpoint M of a guitar string is pulled a distance d = 1.7 mm from equilibrium and released. Point M is observed to undergo simple harmonic motion with a frequency f = 140 Hz. Forbes, David - david.forbes@doane.edu @theexpertta.com - tracking id: 9N69-72-B9-45-AB7A-40022. In accordance with Expert TA's Terms of Service. copying this information to any solutions sharing website is strictly forbidden. Doing so may result in termination of your Expert TA Account. 14% Part (a) Calculate the angular frequency w of oscillation in radians per second. W= cos() sin() cotan() asin() atan() acotan() sinh() cosh() tanh() cotanh() Degrees Radians tan() B () 7 acos() E 4 5 * 1 963 852 + 0 VO BACKSPACE Submit Hint Feedback I give up! HOME END DEL CLEAR Grade Summary Deductions 0% 100% Potential Submissions Attempts remaining: (100% per attempt) detailed view Hints: 0% deduction per hint. Hints remaining: 1 Feedback: 0% deduction per feedback. A14% Part (b) Assume the displacement of point M from equilibrium as a function of time t after release is of the form x(t) = xmax cos(wt + D). What is xmax in meters? 14% Part (c) After the string is first released, how many seconds will elapse before it first reaches its equilibrium position? A 14% Part (d) Calculate the maximum speed of point M during its oscillation Vmax in meters per second. A 14% Part (e) Select the position(s) at which Point M reaches its maximum speed. There may be more than one point where Point M reaches maximum speed. A 14% Part (f) Calculate the magnitude of the maximum acceleration experienced by point M during its oscillation amax in meters per square second. 14% Part (g) Select the position(s) at which the acceleration of point M is maximized. All content 2023 Expert TA LLC