Thanks

AMC to the moon

do you have the video file at 0:35 ? it's informative for me as a student

Professor Culbreath, thank you for this video, you actually helped me see the correlation to half-life and the use of the expression decay made it make more sense and thus easier to understand (based on my knowledge of half-life) damped oscillations more.

nice😁

Great explanation

What is the derivation for the formula for the time, t, when that pendulum has practically stopped?

How to obtain the estimate of the damping and the natural frequency by means of a graphical survey of the step response? Having only the x-axis (time) and the y-axis (meters) available? Thanks

Literally best video on dampened oscillator thanks!

Hi Cristopher! i saw the video was breathtaking that make me realize many applications i could figure out for the damping factor, i would have a question, is that possible to find the mass of an object without knowing it and without having b? how would you actually consider b for saying.. a guitar? (should i consider the entire mass of the vibrating instrument?) many thanks!

Great man...I swear i didn’t find any numerical on damped oscillation in whole Internet ....thank you

Awesome video, btw there is small a mistake, on 9:56 there shouldn't be two in e^(bt/2m)

great!! thank u

Half of these videos are labeled "comedy" but this one was "how to and style". Don't give me that switcheroo when you pull a Gyle sonic boom.

Thanks for such an awesome video

Im still confused about the difference between phase difference and initial phase constant...

clear explanation...thanks!

Hi!!!

Thank you for your dedication. This problem was painful