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spliceofslife spliceofslife
wrote...
Posts: 48
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11 years ago
Hi! i know this is a bio forum but if anyone has a change to check this quantum chem problem out id greatly appreciate it.

 Two 3.5 g masses are attached by a spring has a vibrational frequency of 7.00 s-1. Calculate (a) the force constant of the spring; (b) the zero point energy; (c) the potential energy if the maximum displacement is 0.5 cm.

My issue is the formula i have is k=[2(pi)(c)(w)]^2 x mu

The omega(w) has a ~ above it which represents wave number(unites of 1/cm)

The problem gives me 1/s units, im kinda confused how to approach this problem. maybe im using the wrong formula?
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wrote...
11 years ago
Not sure if this helps, but I found a similar question and an answer to go with it online.

Two 3.5 g masses are attached by a spring has a vibrational frequency of 7.00 s-1. Calculate (a) the force constant of the spring; (b) the zero point energy; (c) the potential energy if the maximum displacement is 0.5 cm.

a) Force constant k is given by: 2*pi*7 = sq rt[k/m] = sq rt[k/(0.00175)] m is reduced = 3.5/2 g = 1.75 g = 0.00175 kg
k = 4*(pi^2)*0.00175 = 0.07 N/m

b) zero point energy = 0.5*6.67*(10^-34)*7 = 2.33*10^-33 J

c) Maximum potential energy = 0.5*k*0.005^2 = 8.6*10^-7 J
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