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<blockquote data-quote="imhotep" data-source="post: 28730929" data-attributes="member: 562115"><p>Just note that F = ma is not an <strong>exact</strong> equation. It's different to what you learn in year 9 or 10. </p><p>Te more <strong>general form of the equation</strong> is F= dp/dt which is the rate of change of momentum - and is the correct form of the 2nd law.</p><p>The above brings us another form of the equation F = d(mv)/dt</p><p>If we assume the mass is constant, then we can rewrite the above as F = m dv/dt</p><p>Since dv/dt is the acceleration then we get F = ma</p><p>This holds correct <strong>ONLY</strong> for Classical physics.</p><p></p><p>When you consider relativistic conditions, then the momentum is not simply mv but takes a different form - which is</p><p>p = m0 v / SQR (1 - (v/c)^2) where m0 is the rest mass and c is the speed of light.</p></blockquote><p></p>
[QUOTE="imhotep, post: 28730929, member: 562115"] Just note that F = ma is not an [B]exact[/B] equation. It's different to what you learn in year 9 or 10. Te more [B]general form of the equation[/B] is F= dp/dt which is the rate of change of momentum - and is the correct form of the 2nd law. The above brings us another form of the equation F = d(mv)/dt If we assume the mass is constant, then we can rewrite the above as F = m dv/dt Since dv/dt is the acceleration then we get F = ma This holds correct [B]ONLY[/B] for Classical physics. When you consider relativistic conditions, then the momentum is not simply mv but takes a different form - which is p = m0 v / SQR (1 - (v/c)^2) where m0 is the rest mass and c is the speed of light. [/QUOTE]
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