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发表于 6-8-2010 11:56 PM
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发表于 11-8-2010 06:37 PM
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本帖最后由 vick5821 于 14-8-2010 11:08 AM 编辑
Gravitational Ques!!
1.A rocket is launched vertically from the surface of the Earth at speed 25 km s-1. Determine its speed when it escapes from the gravitational field of the Earth.
How ar??
URGENT!!!! |
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发表于 19-8-2010 10:46 PM
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A particle moving along x axis in SHM starts from the origin at t=0 and moves to the right. The amplitude of the its motion is 2.00cm and the frequency is 1.50 Hz.
Calculate the maximum acceleration and the earliest time (t>0) at which the particle has this acceleration |
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发表于 25-8-2010 02:49 PM
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a=-(w^2)(x)
Amplitude peaked at 0.02m
Frequency= 1.50Hz
a=-(2piF)(0.02)
=-1.78ms^-2
T=period for one complete cycle.
=2pi/w
=2pi/2piF
=1/1.5
=2/3s
Earliest peak occur at 1/4 T
1/4x2/3= 1/6s
I am not certain about that...Sorry if i make any mistakes |
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发表于 25-8-2010 08:31 PM
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yes..I think u r correct..the answer given is wrong..thx for helping!! |
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发表于 28-8-2010 02:50 PM
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>.<...What is the answers? |
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发表于 31-8-2010 03:14 PM
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关于 static...
ladder with centre of mass resting on wall,斜放着。
为什么頭尾的normal reaction 是斜上去? |
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发表于 31-8-2010 06:15 PM
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回复 430# nkrealman
I think is due to the rough surface of the floor and wall.... |
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发表于 31-8-2010 08:23 PM
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回复 430# nkrealman
斜上去? 不是perpendicular吗? |
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发表于 31-8-2010 08:39 PM
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I thought perpendicular normal reaction is for smooth surface? |
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发表于 1-9-2010 12:48 AM
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关于 static...
ladder with centre of mass resting on wall,斜放着。
为什么頭尾的normal reaction 是 ...
nkrealman 发表于 31-8-2010 03:14 PM 
可以这样想for ladder resting on a rough surface
actually the reaction firstly is acting perpendicularlly, but there exists a frictional force,so by resolving, u will get an inclined reaction force
for smooth surface,the reaction is normal coz no frictional force. |
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发表于 1-9-2010 05:47 PM
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发表于 2-9-2010 12:51 PM
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the answer for the ques I postred is 1/2s, i think its wrong la..haha
hey, another question here
two waves in a long string are given by
y1 = 0.02m sin ( 40t - x/2) and y2 = 0.02m sin (40t + x/2)
where y1,y2 and x are in metres and t is in seconds
Calculate the maximum displacement of an element in the string at x=0.40m
I dun quite understand this ques..how to do??thanks for the help!! |
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发表于 2-9-2010 03:36 PM
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the answer for the ques I postred is 1/2s, i think its wrong la..haha
hey, another question here
...
vick5821 发表于 2-9-2010 12:51 PM 
y1=0.02sin(40t-x/2)
y2=0.02sin(40t+x/2)
resultant wave in the string y=y1+y2
=0.02sin(40t-x/2) + 0.02sin(40t+x/2)
= 0.02 (2 sin 40t cos x/2)
y = 0.04 cos(x/2) sin (40t)
amplitude=0.04 cos x/2
x=0.40m , so, max diplacement= 0.04 cos (0.40/2)= 0.04 m |
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发表于 2-9-2010 08:38 PM
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I dun understand why do like that?? why just take the front part of the equation?? |
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发表于 3-9-2010 12:53 AM
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就好像y=a sin bt , a=amplitude , (y and t are variables)
etc. y=2a/c sin (bt +d) 2a/c = amplitude
y= 2 cos x sin bt , 2 cos x=amplitude
so, y= 0.04 cos (x/2 ) sin 40t
0.04 cos (x/2) = amplitude , x=distance of a particle measured from the origin = constant |
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发表于 3-9-2010 12:55 PM
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回复 439# Log
Uhmm how about resultant wave eqn is y= cos 2(pi)t ((f1-f2)/2) sin 2(pi)t ((f1+f2)/2)....What is the amplitude? |
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发表于 3-9-2010 01:20 PM
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回复 440# Winterblade
amplitude= ( f1² - f2² )/8
simplify, u obtain y= ( f1² - f2² )/8 . sin 4(pi)t |
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发表于 3-9-2010 01:54 PM
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so the stationary wave equation is actually for the particlar wave de?? and if we wan to calculate for the displacement of particular element at particular distance, we sub nto cos kx?? how bout the time?? |
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发表于 3-9-2010 01:55 PM
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2cos x = amplitude then y is what?? |
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