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NEET Class neet Answered

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Asked by brijk456 | 12 Aug, 2019, 07:01: PM
answered-by-expert Expert Answer
Equation for displacement x  of the  block executing SHM,    x = d sin(ωt)
where d is amplitude, ω is angular frequency and t is time
 
velocity of block,  dx/dt = - d ω cos(ωt)
 
acceleration of block,  d2x/dt2 = - d ω2 sin(ωt)
 
force acting on the block due to SHM,  F =  m×(d2x/dt2 ) = - m d ω2 sin(ωt)  ...........................(1)
 
from eqn.(1), maximum force Fmax acting on the block, when the plate is depressed extreme down is given by,
 
Fmax = m d ω2  .......................(2)
 
To get the maximum frequency f so that the block of mass does not leave the platform,
we equate the maximum force to its weight which is the gravitation force acting downward
 
Hence,  m d ω2 = m d 4π2 f2 = m g    or   begin mathsize 12px style f space equals space fraction numerator 1 over denominator 2 pi end fraction square root of g over d end root end style
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