AB Sem 1 Final Review

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A function is continuous on an interval if there are no breaks, jumps, or holes in the graph of the function on that interval.

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It indicates that there is a critical point at x=2, which could be a local maximum, minimum, or a point of inflection.

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It indicates that the function is concave down on the interval, suggesting that the graph of the function is bending downwards.

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This indicates that the function is concave down at point c and that the slope of the tangent line is less than the function value at that point.

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It indicates that there is a cusp or vertical tangent at x=0, meaning the slope of the tangent line cannot be defined.

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What is the formula for the average rate of change of a function over an interval [a,b]?

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