Identify which of the following wavefunctions are "acceptable", that is meet the criteria needed for wavefunctions. (A and k are constants 2 0) Assume that - oo
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- helpHow long (in m) must a flute be in order to have a fundamental frequency of 262 Hz (this frequency corresponds to middle C on the evenly tempered chromatic scale) on a day when air temperature is 27.8°C? It is open at both ends. Additional Materials O Readingplease answer the questions based on the wave equation: v=fλ a) What is the independent parameter? b) What is the dependent parameter? c) What parameter will you plot on your y-axis? d) If you perform a line of best fit, what will be your slope? e) How will get g from your line of best fit? What's the equation for g? f) What is the equation for the uncertainty in g? g) write a procedure for experimenting to measure g
- D(x,0) 0.5 -0.5 -10 -5 5 10 15 20 х (m) D(0,t) 0.5 -0.5 -1 -0.5 0.5 1 1.5 2 2.5 3 t (s) Write down the motion of the wave of the form D(x, t) = A sin(kx – wt+ Po) that %3D matches the above snapshot at time t = 0 and history at location x=0. D(x,t) = m) sin (2 t x/( | m ) -2πt/( s) + (w) a (w) aTwo strings on a musical instrument are tuned to play at 392 Hz (G) and 494 Hz (B). Express your answers using three significant figures. Πν ΑΣφ ? lB Submit Request Answer Part E If their masses and lengths are the same, what must be the ratio of the tensions in the two strings? Express your answers using three significant figures. ? Fr,G FT,B Submit Request Answer IIEquations for the graph y1 = sin(πx − 2πt) and y2 = sin((πx/2) + 2πt) Which of the graphs to the left correspond to each of the two initial waves you were given? You may find it helpful to plot these graphs on your own. If you do it by hand, you will gain even more insight. a. The graph that corresponds to y2 is b. The graph that corresponds to the superstition of y1 and y2 is c. The graph that corresponds to y1 is Based on the graph you made for the superposition of y1 and y2, would you consider the superposition to be simple harmonic oscillation? Why or why not. a. Yes. It keeps returning to the equilibrium position. b. No. It is not a simple sine or cosine curve. c. No. Waves and simple harmonic oscillation are two unrelated phenomena. d. Yes. The pattern clearly repeats regularly