The summary of the material for the topic "Area Accumulation". is:
If function is continuous on the interval [a,b].
The signed area between the graph of and the axis is given by the definite integral is equal to the area accumulation function.
If is continuous in the interval [a,b] and is differentiable on then for all
Properties of the natural logarithm function:
is continuous on
is differentiable on
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