Need help with 5 and 6

art One: Standing waves on a String ROCEDURE AND DATA ANALYSIS Part B: Free at both ends e going to use the online simulation which represents Wave on the String. Select "Both ends free", and repeat steps 1-4. You should have a new data table for this data. e simulation allows changing the amplitude, frequency, set up the string with fixed end, Include pictures of each wave with labels. ose end and no end. u may adjust the frequency of the source and whether the ends of the medium are fixed or Frequency 1/ Frequency Nodes Antinodes Wavelengths e. For some frequencies, you will not be able to establish a standing wave. The simulator 0.41 2.439 2 1.28 0.781 ilds up the standing waves slowly, so be patient before deciding whether a standing wave has 1.72 0.581 3 en established, see what happens. 1.93 0.518 5 art A: Fixed at both ends 2.36 0.424 6 1. Find the lowest frequency that will establish a standing wave. This is the fundamental frequency. 2. Determine the number of nodes, antinodes, and wavelengths for this frequency. Create a data table with 5 columns (frequency, 1/ frequency, nodes, antinodes, and wavelengths), and enter this data. Be careful with wavelengths; you should figure out how many wavelengths there are in the length of the string. Draw the standing wave Part C: Free at one end and label the Nodes with "N" and Antinodes with "A". Select "One end free", and repeat steps 1-4. You should have a new data table for this data. 3. Increase the frequency until you find the next one that will establish a standing wave. Include pictures of each wave with labels. Find the values listed in Step 2 for this standing wave, enter them into the data table, and draw and label the wave. Compare and discus the result in part A , B , and C . 4. Continue increasing the frequency and entering the data for additional standing waves. Frequency 1/ Frequency Nodes Antinodes Wavelengths 5. Plot the inverse of the frequency on the x-axis, against the wavelength on the y-axis 0.51 1.961 2 and define the linear density. 0.98 1.02 3 2 the maximum tension in the simulation is 10.0 N, what is the linear mass density (m/L) of the 4 3 ing? 19 0.526 2.3 0.435 6 5 6 . The speed of a transverse wave on a string of length L and mass m under tension T is given by the formula vv = mm LL