Before K1 is cut the weight of the bottom block has stretched the spring K2, so K2 is in a stretched state. If you now cut K1 then the blocks are falling freely so it's like they were floating in space.
That means the spring K2 is now pulling the blocks B and C together.
If you now let go of the blocks the spring starts to pull the blocks B and C together, and because block A is tied to block B it pulls A towards block C as well.
The centre of mass of the three blocks cannot move, so what happens is that Cand A/B accelerate towards the centre of mass.
I'm still thinking of the blocks floating in space. So in that frame the COM doesn't move.
No. because the acceleration of B in the lab frame will be greater than g, because the spring K2 is pulling B downwards as well as gravity pulling B downwards.
@yuvrajsingh What do mean by the final value? The AB tension will start off at some value greater than zero (which we have to calculate) then it will fall as the blocks B and C approach their equilibrium distance. The AB tension will fall to zero then the string will go slack.
@JohnRennie one more question two point charges are placed at distance R from each other in vacuum, the force between them is f1, one if charges is spread uniformly over the surface of a hemispherical bowl of radius R while the other is spread r and (r<R/2) and both have common Centre o, force on sphere is f1/n then n is what I did I know potential kq/8r at Centre f=kq^2/8r^2
@JohnRennie i have two ball one big and other is small with mass m1 and m2 both ball are toching each other and in contact with each with other like a sonwmean head and stmoach where the radius of bigger ball of mass m1 is R and bigger ball icentre of mass is 3R above the ground ,ball droped from this height ,if the height of small ball m2 is 4nr then value of n will be assume all collisions are elastic
@Nobodyrecognizeable Presumably you do this by writing an equation for the interaction energy between the two dipoles and then minimising the energy with respect to the angle of the dipole P.
Suppose you have a population that follows a normal distribution with a standard deviation $\sigma$ and you are trying to determine the value of the peak of that distribution.
If the standard deviation is $\sigma$ and you make $N$ measurements and calculate the average then the error in your calculated average is $\sigma/\sqrt{N}$.
So I think this question is expecting you to calculate the standard deviation from the data you have, then work out how many samples you need to get the error down to 1% of the mean.