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14:00
It is similar to this image but there is a vertical wall to the right as well a distance A from the mass
Ah yes the mass makes contact with a wall on the right and loses KE.
The spring is first unextended but then is compressed by 2A and released
@sammygerbil yes, actually I'm having trouble uploading images so I took one from google images
The KE just before the block makes contact with the wall = initial elastic energy - final elastic energy = $\frac12 k[(2A)^2-A^2]$.
@sammygerbil ohhh ok
So next you can work out the KE just after the collision, and that equals the elastic energy stored when the block next comes to rest after the collision.
14:08
@sammygerbil by that we can find the new amplitude?
Yes, because the equilibrium position is always where the extension of the spring is zero (ie its natural length).
@sammygerbil how do I get the time taken?
So the amplitude of oscillation before collision is $2A$.
@sammygerbil ohhh ok
You get time from the equation of motion $x=A\cos(\omega t)$.
14:11
@sammygerbil ohhh ok ok
Thank you!
15:03
@sammygerbil Wow! Amazing method. Thanks
@sammygerbil The message doesn't get displayed if along with the link some other words are typed too
 
2 hours later…
17:16
@Abcd Thanks I wondered what I was doing wrong.
01:00 - 14:0014:00 - 18:00

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