Question: 1. The area under a derivative function over an interval [(1, b] is equivalent to the total (or net) change of the original function over

 1. The area under a derivative function over an interval [(1,

b] is equivalent to the total (or net) change of the original

1. The area under a derivative function over an interval [(1, b] is equivalent to the total (or net) change of the original function over that interval. (a) True (b) False 2. The more rectangles are used to approximate the area under a function, the better the approximation gets. (a) True (b) False 3. Areas under functions that exist below the horizontal axis will calculate as positive in the integration process. (a) True (b) False 4. How many antiderivatives are there for a given function? (a) One XL \\ FTL

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