Constant Frequency [ f l Procedure: Now we hold the frequency constant and vary the tension to get standing waves with different numbers of segments, so different values of l... Plotting F 1versus It? should give a straight line with slope r\":- 1. Use the following initial settings: 0 Linear Density=0.3x 103 kgfm 0 Frequency = 144 Hz 0 Tension = 100 N 2. This should produce 2 segments. which is equivalent to 1 complete wavelength. Since the length ofthe string, L 's 4 meters, then the wavelength is as follows: :-c: {-1 iTIE"._ _ = r1 m Maintaining frequency and linear density constant. modify the String Tension such that you now see 3 segments instead of 2. Remember that the amplitude of the wave should still be maximized for your optimal tension value just as it was in the previous procedure. Record your data in Table 2 below. 4. Repeat the procedure for 4-6 wave segments and fill the remaining values in Table 2. Table 2 - Variable Wavelength Linear String Density, u ' Tension, FiN} Constant Frequency Analysis: Graph the values of F vs. 3.2 and find the slope of the line that best fits your data. Attach your graph on the last page of this report. 'v'i b. rating Strings Theoretical value: of; = Experimental value: Linear slope [m], of graph of F vs. 2.2 = 91': Error 2