Question

I. EXPERIMENT 1.10: STANDING WAVES ON STRINGS A. Abstract Waves on a string under tension and fixed at both ends result in well-defined modes of vibration with a spectrum of frequencies given by the formula below B. Formulas fn=n (*), n= 1, 2, 3,... v= T where fr is the frequency of the nth standing wave mode on the string of length L, linear mass density y, and under tension T, and v is the wave speed on the string. C. Description - 0.9 m FIG. 1. Standing wave set-up. The figure above shows the experimental set-up. An electro-mechanical device vibrates the end of a string of length, L, under tension. The tension is created by a weight, T = Mg, hanging over a pulley. The frequency of vibration is adjusted until an identifiable mode of standing wave is realized. In the figure, the mode has n = 4 anti-nodes (locations of large amplitude). In the experiment, this parameter will be fixed.

Need Table F and how you do the calculations

Answer 1

Fl Calculations: SIMO MCKg) fy ² CH 22) H2²kg 1- Pos x 10375867.56 – 55. 38 x703 Q = 1254 x103 -> 5256.25 42.01x103 - 148.3x10 3 -> 1637.61 - 31.91 X10% - 165.3 x103 % 3994.24 94.16 xhos 5 - $185.5 X 103 > 3352.41 - 18.07 X10%. Hence slope a mean of the H22/kg values obtained in the table. na ose- 34.406x 10? H2% reg.

htira Qі сеох том дана : кт. . 1. 4 x 103E -2 q.fх “м. , з 1564 x10° (тә|»). ren 42 27 т Аш- . 24. до н?/wa x10° я ч. 34. 406 x 4х + 5%4x10°х 0-3 214 хо? |1 | 12 м.). the actual value of gz 9.8 m/s². елер 1. егигт , |1.18 — 4.8 , ( -8 Т 2 17. 14:). Oxxx. Аид */ Error a lobtained value - aetual valuel xyoo. actual value Hли | г. ппу : 15. 14-1
I have no graph to show you but if you will draw a graph you will also get the same results. Thank you