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If f (x) < 0 in an interval, then f is decreasing in the interval.< I U;;;;;;;;;;;;; ;;;;;;;;; ;;  @ 3_jy___PPT10Y+D=' = @B +" *" $ (  $ $ j`P1?Text Box 20 P    $ jS1?Text Box 3&TLD___PPT9&  P 1st Derivative Test c is critical number of f: If f changes from + to  at c, then f(c) is a local max. If f changes from  to + at c, then f(c) is a local min.V1 ZxI UZ<<<<<<<<<<<<<<<<<<<<<<<<<<  @ 3_jy___PPT10Y+D=' = @B +"^ um@U(    j`/1?Text Box 2`l,$D 3Ex 1: Find where f (x) is increasing or decreasing:L4< <<<<< 4   HA ?o?Object 3@4   3_jy___PPT10Y+D=' = @B +"; RJ`2(  n  j`1?Text Box 2`,$D <Ex 2: Find the local min & local max values of the function: =<9< =   HA ?o?Object 3=   3_jy___PPT10Y+D=' = @B +" i !  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N &Xxz Mm]kE) "amSS`(aVOCg;GAxʳ-eqͤX**#ONgRp PVY['rSL OPQ4Q$`w,a¬Yg' "v>n:0PI9YFYS|Du%oX,L~^ vjb');}mܼpt pĊ̶f PK!(drs/downrev.xmlDMO0DHkQ Vv[J\ZmMl7z8j0؇YImtmKjje ʵ햻],EؐBcK k٦輡/'i])i顢7_AOsyQ5!^_ s?&WQ/afJ8>_-!%d r PK-!Zf[Content_Types].xmlPK-!1_a /_rels/.relsPK-!#Jm*drs/shapexml.xmlPK-!(drs/downrev.xmlPK   zHW  3.4 pg. 195 # 1  5 odds, #11  39 EOO, #49  56 all  > >G< > 3_jy___PPT10Y+D=' = @B +  pD(  D D j@1?Text Box 20 P   p D j`1?Text Box 3 TLD___PPT9&  zP 2nd Derivative Test c is critical number of f: If f (c) = 0 & f (c) > 0, then f(c) is a local min. If f (c) = 0 & f (c) < 0, then f(c) is a local max.1 xI U::::::::66666:666::::::66666:666::::::  @ 3_jy___PPT10Y+D=' = @B +"u 5-L(  L L r`1?Rectangle 7 @  j*C    L  r0e0eH?Rectangle 2XK    L # @20e0e5%H?Rectangle 3 M)   2   ̙33u& 5-0P(  P P r01?Rectangle 7 @  j*C    P  r0e0eH?Rectangle 2XK    P # 40e0e5%H?Rectangle 3 M)   2   ̙33. 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