1. The problem statement, all variables and given/known data A violin has an A string in tune at 440.0 Hz; as is the E string at 660.0 Hz. The tension force on each of the strings is 25.0 N. The linear density of the A string is 1.00 g/m. What are the frequency of the first three overtones for each string? 2. Relevant equations f = v/ λ λ = 2L/n v = √(T/P) f = frequency λ = wavelength v = velocity of wave L = string length T = tension P = Linear Density in kg/m n = number of loops 3. The attempt at a solution String A: f = (n√(T/P))/2L L = 0.17967748671 f = (2√(T/P))/2L for the 1st overtone f = (3√(T/P))/2L for the 2nd overtone f = (4√(T/P))/2L for the 3rd overtone Is this path right?