The sign chart for the derivative of a continuous function is: interval sign of Based…

MATHEMATICS · Single correct · AP · Calculus AB · Analytical Applications of Differentiation · Analytical Applications of Differentiation

Problem

The sign chart for the derivative p′(x)p'(x) of a continuous function pp is: interval (−∞,−3)(-\infty,-3) (−3,1)(-3,1) (1,6)(1,6) (6,∞)(6,\infty) sign of p′p' ++ −- −- ++ Based on this information, pp is (a) increasing on (−3,1)(-3,1) and (1,6)(1,6) only (b) increasing on (−∞,−3)(-\infty,-3) and (6,∞)(6,\infty) only (c) decreasing on (−3,1)(-3,1) and (6,∞)(6,\infty) only (d) increasing on (−∞,−3)(-\infty,-3) and (1,6)(1,6) only

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