u cant change the value of a constant!!!!!!!
but if velocity was 2 then u could calculate the kinetic energy of the body using the classical physics formula
K.E.=1/2m(v^2)
but the rest energy of the body would still be
E=762(c^2)
2007-06-05 06:00:32
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answer #1
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answered by Anonymous
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If m = 762 and c^2 = 2 then it's e = (762) (2). e = 1524
2007-06-05 05:51:42
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answer #2
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answered by roswellandalite 1
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c is always constant as it stands for the speed of light in vacuum (3 * 10^8 m/s). m means mass of an object in kg. e stands for energy (in joules). c^2 cannot be 2. I'll solve it taking c = 3 * 10^8 m/s
e = (762 * 300000000^2) joules
e = 68580000000000000000 joules
You can see how much energy we get if an object of mass 762 kg is completely converted into energy.
2007-06-06 17:14:06
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answer #3
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answered by Akilesh - Internet Undertaker 7
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Scenario -I :
E=MC^2 is an energy eqn.
C= Speed of Light, which unversally constant(299,792,458 m/s.). hence the value of E for if m=762 will b
e=(762)*(299,792,458) m/s.
i.e, e=228,441,852,996 joules.
Scenario-II
e=762*2
i.e, e=1524
so the former is de Physics based on Proven theory
later is the physics based on Assumptions.
2007-06-05 16:46:27
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answer #4
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answered by maxilous 1
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E=1077.63 You square root the 2 and time it by 762. So the mass converted into that much energy.
2007-06-05 06:05:25
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answer #5
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answered by AP 2
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2(762)=1524
2007-06-05 05:52:37
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answer #6
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answered by Dawn 3
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e=mc^2
=762*2
=1524
i have assumed c^2 =2 because you have not given its units
if you gave its units i will object
2007-06-13 00:56:27
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answer #7
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answered by Anonymous
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The equation e=mc^2 refers to an equivalent energy (e) that can be obtained from a mass (m) . The c refers to the speed of light, which is a constant (186, 000 miles per second).
2007-06-05 05:53:02
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answer #8
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answered by lunatic 7
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1524
2007-06-05 05:51:02
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answer #9
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answered by Anonymous
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hey in this formula c is the speed of light of c = 3 x 10 ^8 m / sec
so we have to calculate this
mc^2
762 x (3 x10^8) ^ 2
2007-06-06 07:17:02
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answer #10
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answered by AaSHEK 4
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