Four particles situated at the corners of a square of side a move at a constant speed v. Each particle maintains a direction towards the next particle in succesion, Calculate the time taken by the particles to meet each other
@SithsAndGiggles
@ikram002p @ganeshie8
If I'm understanding this correctly, it doesn't seem like the particles will ever meet each other. By the time one of the particles reaches another's starting location, the second particle is long gone (at another vertex of the square).
the answer is a/v
Yeah I must not be interpreting the situation properly
These guys will meet at center for sure
By symetry
a / v is the time taken by each particle to move from one corner to the next.
Yes, can you explain please
speed = distance / time time = distance / speed = a / v. But not sure how the particles will meet unless "in succession" means, A reaches B then B starts to move. Still does not make sense.
No you got the anwer correct , but probably there is more to the question I will ask my prof
I don't think all the four particles will meet each other. They all are moving in 4 different directions.
There is a similar question like this , maybe we would get a idea by seeing that
I think the particles are chasing successively in a vanishing spiral - so they may meet each other at some point interior to the square
At the center
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