A table with smooth horizontal surface is rotating at a speed w about its axis. A groove is made on the surface along a radius and a particle is gently placed inside the groove at a distance x from the centre. The speed of the particle with respect to the table as its distance from the centre become L is

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Q. A table with smooth horizontal surface is turning at an angular speed

ω

about its axis. A groove is made on the surface along a radius and a particle is gently placed inside the groove at a distance a from the centre. Find the speed of the particle with respect to the table as its distance from the centre becomes L.

Q. A table with smooth horizontal surface is rotating at a speed

ω

about its axis. A groove is made on the surface along a radius and a particle is gently placed inside the groove at a distance

a

from the center. Find the speed

v

of the particle with respect to the table as its distance from the center becomes

l

Q. A circular table with smooth horizontal surface is rotating at an angular speed

ω

about its axis. A groove is made on the surface along a radius, and a small particle is gently placed inside the groove at a distance l from the center. Find the speed of the particle with respect to the table as its distance from the center becomes L.

Q. A circular table with smooth horizontal surface is rotating at an angular speed

ω

about its axis. A groove is made on the surface along a radius and a small particle is gently placed inside the groove at a distance

l

from the centre. Then the speed of the particle with respect to the table as its distance from the centre becomes

L

is given by

v = ω \sqrt{L^{2} - n l^{2}}

. The value of

n

A table with smooth horizontal surface is turning at an angular speed $ω$ about its axis. A groove is made on the surface along a radius and a particle is gently placed inside the groove at a distance a from the centre. Find the speed of the particle as its distance from the centre becomes L.

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