A 1.57-g spider oscillates on its web, which has a damping constant of b = 3.30×10−5 kg/s . How long does it take for the spider's amplitude of oscillation to decrease by 10.0 % ?
I tried 210, 211, 219, and 220 and all those answers were wrong :C
A 1.57-g spider oscillates on its web, which has a damping constant of b = 3.30×10−5...
A 1.22-g spider oscillates on its web, which has a damping constant of b = 3.10×10−5 kg/s . How long does it take for the spider's amplitude of oscillation to decrease by 18.0 % ?
A 1.40-g spider oscillates on its web, which has a damping constant of b = 3.50×10−5 kg/s . How long does it take for the spider's amplitude of oscillation to decrease by 18.0 % ? t = _____ s Last person didn't get it right, so using another question credit....
Third times a charm.... I've posted this question twice and gotten them wrong twice. Hopefully someone can help me figure this one out. A 1.40-g spider oscillates on its web, which has a damping constant of b = 3.50×10−5 kg/s . How long does it take for the spider's amplitude of oscillation to decrease by 18.0 % ? The last two answers were 137.18 secs (which was wrong) and 6.88 secs (which was wrong as well).
A car and its suspension system act as a block of mass m= on a vertical spring with k 1.2 x 10 N m, which is damped when moving in the vertical direction by a damping force Famp =-rý, where y is the 1200 kg sitting 4. (a) damping constant. If y is 90% of the critical value; what is the period of vertical oscillation of the car? () by what factor does the oscillation amplitude decrease within one period?...