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#11
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"Tarver Engineering" wrote in message
... "Ed Rasimus" wrote in message ... On Wed, 8 Oct 2003 08:00:01 -0700, "Tarver Engineering" wrote: "Ed Rasimus" wrote in message As I recall, the first integral of velocity is acceleration. Nope. Ahh, now I see. Thanks for that typically helpful addition to the thread. Enlightenment can come in such small and pithy comments. I hate to say it Ed but for once Tarver is right. The first *differential* of velocity is acceleration. The first integral would be distance covered. I understood perfectly what you meant though and envy you that experience. Integral A dt = V0 + At =V I've no idea what he means by this though! John |
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