really great example to show how elastic collisions work, those are rare. I want to get some additional answers, and maybe you can help: What would the above example look like if the spring had plastic deformation? What would happen to the energy? Would some of it get lost in this deformation? And how do we generally integrate the stress analysis into this collision.
I have doubt well it may rather seem foolish but while doing these type of numericals why do we not consider momentum of spring I mean surely it should also have momentum right please can you answer this
I don’t think that part D fir max compression will happen by just assuming that both blocks move with same speed. This should be solved by differentiating the X equation and find out V1 and V2
Consider the relative velocity of the two blocks and you can intuitively see the compression in max when the two blocks “just move away from each other”, that is the relative velocity is 0
At max compression the blocks ha the same final velocity. There’s not really a prof but consider some of the cases. If the block and still moving toward each other than clearly the compression can’t be a max value. If the are moving away from each other the max compression had to happen some time before.
@@PhysicsNinja still not convinced: at max compression the two velocities are 0, and yes 0=0 at that point, but that is at the limit and given different f=ma's they could be approaching each other a different speeds and accelerations.
I feel really glad to have such a teacher like you sir... thank you for sharing your ideas to us.
wow what a teacher ........ i salute you from lebanon
really great example to show how elastic collisions work, those are rare.
I want to get some additional answers, and maybe you can help: What would the above example look like if the spring had plastic deformation? What would happen to the energy? Would some of it get lost in this deformation? And how do we generally integrate the stress analysis into this collision.
I still have not get solution of my problem but I like your way of working. Very like it. Thanks
THX SO MUCH SIR FOR CRYSTAL CLEAR EXPLANATION :D
You deserve more views n subs bro❤️📖
Thanks! I’ll continue working hard to help students.
this video really helped!! Thanks a lot!!
Your explanation was awesome 🎉🎉🎉❤❤
Glad you think so!
this same problem actually came in my test lol just different numbers, thanks a lot
professors arent the most creative lol,
Sir can we solve it In the Center Of Mass frame ??
Nice video and very well explained!
Thanks!
thank you soo much sir love from india
Thank you, this really helped me. Keep it up!
well explained❤
what if i have 2 springs, one on mass1 and one on mass 2 , same k constant
thanks so much
I have doubt well it may rather seem foolish but while doing these type of numericals why do we not consider momentum of spring I mean surely it should also have momentum right please can you answer this
Excellent ❤
what’s the previous video? i’m having trouble finding it
One Dimensional Elastic Collisions
ua-cam.com/video/MJQ9eKGanUs/v-deo.html
You are awesome
Thank you so much Ahmed!
Good
than u
Really helpful
I don’t think that part D fir max compression will happen by just assuming that both blocks move with same speed. This should be solved by differentiating the X equation and find out V1 and V2
Consider the relative velocity of the two blocks and you can intuitively see the compression in max when the two blocks “just move away from each other”, that is the relative velocity is 0
Solve jee ad 2016 problem on rotaional that is really good
Sir how can I contact you ?
Onlinephysicsninja@gmail.com
Derivation or proof that maximum spring compression occurs at equal and opposite block velocities?
At max compression the blocks ha the same final velocity. There’s not really a prof but consider some of the cases. If the block and still moving toward each other than clearly the compression can’t be a max value. If the are moving away from each other the max compression had to happen some time before.
@@PhysicsNinja still not convinced: at max compression the two velocities are 0, and yes 0=0 at that point, but that is at the limit and given different f=ma's they could be approaching each other a different speeds and accelerations.
Good ❣️
Is this 11 grade problem