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AP Calculus AB/Unit 1: Limits and Continuity
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Properties of a Continuous Function

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A function ww is continuous on the closed interval [0,8][0, 8] and satisfies w(0)=−3w(0) = -3, w(2)=7w(2) = 7, w(4)=1w(4) = 1, w(6)=11w(6) = 11, and w(8)=−5w(8) = -5. If the equation w(x)=5w(x) = 5 has exactly three solutions for xx in [0,8][0, 8], which of the following must be true?

A

ww has a local maximum between x=0x = 0 and x=2x = 2

B

ww has both a local maximum and a local minimum between x=6x = 6 and x=8x = 8

C

ww has a local minimum between x=4x = 4 and x=6x = 6

D

ww is strictly increasing on the interval [4,6][4, 6]

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