Quantum \"I Find the critical numbers of f(x] = x2 24.1: + E and classif:,r all extreme Tralues given D 5 J: 5 14. a} Q No critical numbers, no extreme values. 11} Q Critical no. 12 and 14; local maxf(14) =f(12) = 134. c} Q Critical nos. {1 and 12; local and absolute minl] = 138; absolute maxf(14) = 134. d} Q Critical no. G; local max f({l] = b. c} Q Critical no. 12; absolute maxf() = {5; local and absolute minf(12)= 138. Questllm 8 Find the critical numbers of f(x] = 2 xvi-l J: and classifyI the extreme 1values. a} Q Critical number{s]: and 2; local and absolute max 5" ( g) ; endpoint min f (D). b} Q. No critical numbers, no extreme 1values. c} Q Critical numbe1'(s]: (L: and 4; absolute minf() andf(4]; local maxf(%). :1} (\"3. Critical number{s]: ; local and absolute min ]. E} '3' Critical numbe1-{5}: g and 4: local and absolute max f (g) ;endpoinr min at]. Questkm Find the critical numbers of f (x) = 2 cosh: + 2 sings: and classify.r the extreme values given: {I 5 J: 5 Jr. a} .3 Critical nos. D and 1:; local and absolute minfn) :25}? local and absolute maxfln] =2y'. 11' b} (:3. Critical nos. and 4 , local and absolute maxf( 1\") =3 e} (:3. Critical no. E; absolute min x) =_2-_ local and absolute maxf( if) =|3 4 r1} QCritical no. if; local maxf() =3 e} Q No critical numbers, no extreme values. (3mm 11} Read Carefully! The graph tifff (the derivative tiff] is shown below. Classify the smallest critical number ferf. a} Qltmal minimum 1}} Q local maximum c) .3. neither Qmam ]1 The graph 0f}: =f'(x) is shown belew. Give the value ofx wheref has its maximum en the interval [ 5, 5]