if you mean limit as h--->0 of [ f(x+h) - f(x) ] / h., the answer
is f ' (x)
(using definition of derivative or L'Hospitals rule)
2006-08-19 17:11:18
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answer #1
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answered by mth2006to 3
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You need to give us what f(x) is if you want a specific answer. Otherwise, I can only tell you what that is in the general sense, namely it's the slope of a secant line between the points (x,f(x)) and (x+h,f(x+h)). If you take the limit as h goes to 0 you get the definition of the derivative, which measures the slope of the tangent line at a given point x. If you want more than that, you need to give us f(x).
2006-08-19 12:59:49
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answer #2
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answered by wlfgngpck 4
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The idea is that as h gets 'smaller and smaller,' you have a series of numbers that tends to a limit (the slope of the tangent line).
2006-08-20 05:36:47
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answer #3
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answered by williamh772 5
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I think you are talking about derivatives ; this is just the stand red formation.
2006-08-23 10:47:02
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answer #4
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answered by 1 2
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I think you have forgotten something
lim [f(x+h) - f(x)]/ h when h goes to 0 is f ' (x)
2006-08-19 13:02:25
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answer #5
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answered by andelska 3
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[ f(x+h) - f(x) ] / h? = f(x+h)/h - f(x)/h
But this is usually in regards to limits. Are you sure you gave us all of the necessary info?
2006-08-19 13:02:12
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answer #6
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answered by a_liberal_economist 3
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the answer is F
2006-08-19 13:22:36
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answer #7
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answered by sonicwingmode 2
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f(x + h) / h - f(x) / h
2006-08-19 14:20:38
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answer #8
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answered by Anonymous
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