Chapter 4 4 - 266 CHAPTER 4 APPLICATIONS OF DIFFERENTIATION...

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Unformatted text preview: 266 CHAPTER 4 APPLICATIONS OF DIFFERENTIATION 23. f(t)=1/t.0 <t<1.No maximum or minimum 25. f(0) : sin 0. —27r S 9 S 27f. Absolute and local maxima “-37”) : fig) 2 1. Absolute and local minima “7%) : “37") = —1. y 277 *27r 27- f($) = 1 — fl. Absolute maximum f(0) : 1; no local maximum. No absolute or local minimum. 29 1—15 if0§m<2 'fwAT m—4 fi2£m§3 Absolute maximum f (3) = 2'. no local maximum. No absolute or local minimum. 24. f(t) = 1/15. 0 < t S 1. Absolute minimum f(1) = 1; no local minimum. No local or absolute maximum. 25. f(6) = tan «9, —§ 3 0 < %. Absolute minimum f(—§) : —1‘. no local minimum. No absolute or local maximum. (7. 28. f (ac) : ex. No absolute or local maximum or minimum value. f if—igm<0 2—w2fi03m31 3aflm:{ Absolute and local maximum f (0) : 2. No absolute or local minimum. ...
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