1. The problem statement, all variables and given/known data Problem is part 6 (c) on page 9 of pdf file. lodischool.tripod.com/dovesol/DOVE98SOL.pdf Google quick view: Code (Text): https://docs.google.com/viewer?a=v&q=cache:qbbpHMsaSS0J:lodischool.tripod.com/dovesol/DOVE98SOL.pdf+&hl=en&gl=us&pid=bl&srcid=ADGEESiu4LE3OjQheK8hpDDgeEzYi__TGwbvaZfYMSNamrjgxl8AHtmTYIxwPQgh-9TGgKJa3LioRLO6VX8vSt4rg8OPMC0o6PiDEZoZNaUsINZ32CjhfDsBsUuIY3G5lR6kQ8DtOWiP&sig=AHIEtbSoU55DhKjxu-S7urh4dARvgyoY2A 2. Relevant equations λ8= 2L/8 f8= 8f1 V = √(F/(m/L)) 3. The attempt at a solution Okay, I found that the speed of transverse waves is 288m/s which gives me a tension force of 8.2944N on the string. λ4= (2L)/4 λ4 = 0.6m f1λ4=v (4 x 120hz)(0.6m) = 288 m/s I don't know how to set up the equations to find the speed of the transverse waves on the string when the number of loops is equal to 8. I keep getting the same velocity.. λ8= 0.3m f8= 960hz V= f8 x λ8 = 288 m/s ?