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Identify the relative and absolute extreme values of the functionf(.?C) = (x 2)2 O The absolute extreme value occurs at x = 2. O The
Identify the relative and absolute extreme values of the functionf(.?C) = (x 2)2 O The absolute extreme value occurs at x = 2. O The absolute extreme value occurs at x = 4. O The relative extreme value occurs at x = 2 and the absolute extreme value is 00 O The relative extreme value occurs at x = 2 and the absolute extreme value is 00 What is the end-behavior of the functionf (I) = (x 2)2 . 0 As x approaches 00 . x) approaches 00 0 As x approaches 00 . x) approaches 00 0 As x approaches 00 , x} approaches 0. 0 As x approaches 00 . x) approaches 2. Identify the intervals of increase and decrease of the function f(x) = 3 sin(2x), in the interval [0, IT]. 0 The values of for) increases on the intervals [0, % ] and [ . 11] while decreasing on the interval [ f , ]. ] while increasing on the interval [ 11 If 0 The values of f(x) increases on the intervals [0, % ] and [ , 34" ]while decreasing on the interval [ 3T , rr] 0 The values of for) decreases on the intervals [0. ] and [ % , , rr] 3x C) The values of f(x) decreases on the intervals [0. g ] and [ 3" , rr] while increasing on the interval [ g , T ]. 4 Identify the relative and absolute extreme values of the functionf (x) = x3 4x2 + 4x + 3 . 2 O The local maximum values occur at x = 2 and x = 3 O The local maximum value occurs at x = 2 and the local minimum value occurs at x = 3 O The local minimum values occurs at X = 2 and x = calm . . . 2 O The local minimum value occurs at x = 2 and the local maxnmum value occurs at x = i Describe the concavity of the functionf (x) = 1 :X2 in the interval [ 1 , 2]. O The graph is concave down for all x > 0. The graph is concave up on the intervals [ 1, T] and [ T , 2] and concave down on the interval O_ 3'3 0 The graph is concave up for all x
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