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OpenStudy (akshay_budhkar):
p is momentum?
OpenStudy (anonymous):
Yeah
OpenStudy (aravindg):
i doubt it
OpenStudy (aravindg):
it was in last yr paper
OpenStudy (akshay_budhkar):
yes it is momentum
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OpenStudy (aravindg):
hey guys tmrw i hav exam
OpenStudy (anonymous):
p=mv is the equation, so that "proves" it.
OpenStudy (akshay_budhkar):
and it should be mv
OpenStudy (aravindg):
wel show
OpenStudy (aravindg):
why it is dimensionally incorrect
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OpenStudy (akshay_budhkar):
the dimensions of p can be found out by using the original formula mv.....
as there is a v more on RHS it is dimensionally incorrect
OpenStudy (akshay_budhkar):
what does xchess have to say?
OpenStudy (aravindg):
k
find no of significan figure in .5100
OpenStudy (akshay_budhkar):
i believe 4
OpenStudy (akshay_budhkar):
wait 4 or 2
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OpenStudy (anonymous):
2
OpenStudy (anonymous):
For the p=mv^2 disproof, I guess you could say velocity varies inversely with mass in conservation of momentum...
OpenStudy (aravindg):
which of foll represent time displacement graph of 2 objects moving with 0 relative velocity?????
OpenStudy (anonymous):
"Dimensionsal analysis" is just a way of stripping out the numbers in a complicated equation and seeing if the units are the same on either side. We use [M] for mass, [L] for length, and [T] for time.
So Velocity is a distance divided by a time, and so we say [L][T]^-1
?? p=mv^2
The dimensions of momentum are [M][L][T]^-1
The dimensions of mv^2 are [M][L]^2[T]^-2
As these are not the same, the equation is dimensionally incorrect.
One can actually choose whatever dimensions one wants but the above are the usual ones. We also use [Q] for electrical charge and [theta] for temp.