plzz view ??
plzz ans q 143 and 144
143 =2.5
s u r correct steps plzz
can u take a photo of ur work
let me try other 1 first..
ok
use h=ut1+0.5 gt1^2 and -h=ut2-0.6gt2^2 find t1 and t2 and take ratio... u will need the condition that u=sqrt(2gh) where h is half height of tower..
-h=ut2-0.6gt2^2??? how 0.6gt^2
for 143 it takes ball insider pillar 1 sec to fall(using h=0.5at^2) so other must also fall i 1 sec... use -h=ut-0.5gt^2 where t=1,h=pillar height,a=5 u ,to find...
??
u=sqrt(2gh)
use h=ut1+0.5 gt1^2 and -h=ut2-0.6gt2^2 find t1 and t2 and take ratio... u will need the condition that u=sqrt(2gh) where h is half height of tower..
here u1 and u2 t1 and t2 are not given
we cant cut them too the ans = 3+2root2
the ball thrown above... apply 3rd equation of motion v^2 = u^2 + 2*a*s u1=u2=u we dont need numerical values t1 ,t2 are to be found in terms of u from where in ratio the u will cancel out..
how will we use v^2 = u^2 + 2*a*s if we need to find the rato of time
v=0;it gives... u=sqrt(2gh)
find t from the other two equations that i gave...
i mean t1 and t2..
@shivam_bhalla plz help
i didnt understand what quarkine wrote q 143
for 143 it takes ball insider pillar 1 sec to fall(using h=0.5at^2) so other must also fall i 1 sec... use -h=ut-0.5gt^2 where t=1,h=pillar height,a=5 u ,to find...
h is not given and u is also not given how to find u???
can anyone answer it plzz
@shameer1 you wrote "h is not given and u is also not given how to find u???" well, h IS given, it is 2.5 metres. So you know everything but u. Solving for u is easy : linear equation.
i did nt see plzz solve q 144
for vertical height, use h=1/2at^2 and find t then use h=ut-1/2gt^2 to find u
i hope you understand how and why i used these equations.
plzz q 144
put the 'T' of both upward and downward in ratio
what do you think can the equation be?
@shameer: what have YOU written so far?
shameer has done nthing much on this qn frm what i hav jst read .....guys pls make him wrk on thew qn and be careful nt to spill out the full answwer in one go :) thanks
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