formula derivation!! i kinda confused T_T
why they are not considering x???
@matt101 @ParthKohli @mathslover @experimentX
for derivation i used this formula \[s = ut+ \frac{ 1 }{ 2 }at ^{2}\]
v^2 = u^2 + 2 a s v = u + at use this formulas.
s = ut + 1/2 at^2
but i don't have v
yeah i used second one
how did you calculate the v??
i did not
i don't need v
or i do??
this is what i did
Apply S=ut+1/2at^2 from 0 to M1 then u get one equation----- x= 0.5at1^2------1 then apply S=ut + 1/2 at^2 from 0 to M2 then u get another equation--- x+h = 0.5at2^2-------2 substitute x from eq 1 in eq 2 u get the answer
i think there has been a slight mistake in ur equation where displacement is x+h then the time should be (t1+t2)^2 rest seems ok
ok im confused as hell
@No.name
hey acceleration is constant,why cant u solve it now
@thushananth01 so i did that thingy actually wait see my work
i dunno if u'll get it but check it out
what do u mean @aajugdar ??
You need to apply all three kinematic equations of motion over here ,
oh wait his equation looks correct,i think t2 isnt time from m1 but x
There is uniform acceleration , so no worries, If it was not uniform u had to use integration (calculus)
u cant apply between t1 and t2 cuz they initial velocity at t1, so its better if u apply from 0 to M1 and 0 to M2 @aajugdar T2 is the time taken for the ball to travel from 0 to M2 so i dont find anythng wrong in my equation :/
yes it is correct my bad
Shall I help?
okay wait so i use that equation to find a from 0 to t1 which is distance of x and from 0 to t2 which is distance h
|dw:1402150730441:dw|
IS the answer D
distance is x + h @Somy
yes
its D
@Somy did u get it
first of all ...the height travelled in first t1 time is.. x = o + 1/2 a*(t1)^2....(as the body starts from rest)...............{Equation 1} and from the rest position in time t2 the ball fall a height of (h+x).. so h+x = 0+ 1/2 a*(t2)^2....................................eqn (II) and we know the change in height from t1 to t2 is h ..so h should be given by subtracting the right hand expression of both the eqns... so h = [1/2 a*(t2)^2 ] -[1/2 a*(t1)^2] h= 1/2 a* [ (t2)^2 - (t1)^2] ...now solve the eqn and u will get a = 2h/[ (t2)^2 -(t1)^2]....so answer is D.
So the answer is D
wait if distance is h + x then time would be t2-t1
okay let me see it @No.name
YUP!
oh!! wait i do simultaneous equation???
@No.name @thushananth01
Yes try it and see!!
why t2- t1? they have given tht the time taken from 0 to m2 is t2 (thats why its t2)
okay gimme some time i'll try
yaaaaaaaaaaay thank u guys sooo much!!!! @No.name @thushananth01 @aajugdar @experimentX
No problem!
happy to be of help!
:D
i gave u a medal in some other q u asked since i appreciate your help!!! @No.name
thank you !
no need :D u deserved it :)
Much obliged @No.Name
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