ahmedhassan72
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Imagine that a man and two points m,n are collinear and the man's eye direction is in the direction of the two points i.e man-----y meters-----m-----------------------x meters--------------------------------------n
(imagine the man as a point)
if the man moves h distance perpendicular to the straight line in an instant such that h tends to zero.and when he moved he made an angle alpha with point m and angle gamma with point n.
and the distance between the man and point m =y meters and the distance between point m and point n =x meters.
if x=299999999y (such that c is the speed of light) ,and h nearly equal zero
therefore the rate of change of angle alpha/rate of change of angle gamma=c
(I have its proof but just try it)
therefore new definition of the speed of light...
c=the rate of change of angle alpha/rate of change of angle gamma
make it an inequality such that if x>299999999y and h nearly equal zero
therefore c<the rate of change of angle alpha/rate of change of angle gamma
CAN ANYONE GET A RESULT FROM THAT?!
so i have the proof but you can easily get it also there is no facility here for drawing and explanation...
am I right?
the problem is all of that is correct due to me when only h nearly equal zero compared to other distances...
when I assumed h greater than zero compared to the two distances i.e h=10 instead of h=10^-50..
I got invalid and confusing results try it and tell me why is that??....
thanks for consideration...
(imagine the man as a point)
if the man moves h distance perpendicular to the straight line in an instant such that h tends to zero.and when he moved he made an angle alpha with point m and angle gamma with point n.
and the distance between the man and point m =y meters and the distance between point m and point n =x meters.
if x=299999999y (such that c is the speed of light) ,and h nearly equal zero
therefore the rate of change of angle alpha/rate of change of angle gamma=c
(I have its proof but just try it)
therefore new definition of the speed of light...
c=the rate of change of angle alpha/rate of change of angle gamma
make it an inequality such that if x>299999999y and h nearly equal zero
therefore c<the rate of change of angle alpha/rate of change of angle gamma
CAN ANYONE GET A RESULT FROM THAT?!
so i have the proof but you can easily get it also there is no facility here for drawing and explanation...
am I right?
the problem is all of that is correct due to me when only h nearly equal zero compared to other distances...
when I assumed h greater than zero compared to the two distances i.e h=10 instead of h=10^-50..
I got invalid and confusing results try it and tell me why is that??....
thanks for consideration...
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