bcore on last try: 'I O? 10 pts. bee Details for more. 53 Get a similar question You can retry this question below Given the function 9(3) : 833 7232 + 1923. find the first derivative, g'(a:). 9"\") = I: Notice that g'(a:) : 0 when :l: : 4, that is, g'(4) : 0. Now, we want to know whether there is a local minimum or local maximum at z = 4, so we will use the second derivative test. Find the second derivative, 9' '(m). 9"(2) = :1 Evaluate g' '(4). 9' '(4) = |:i Based on the sign of this number, does this mean the graph of 9(3) is concave up; or concave down at a: = 4? At a: = 4 the graph of 9(3) is " 0' Based on the concavity of 9(2) at 1: = 4, does this mean that there is a local minimum or local maximum at :l: : 4? 1222 PM ,0 Typeheretosearch 0 ii H ;| e i 6 a I Q .64\"F Sunny A A' J; ENG W E Consider the function f(:z:) = 2 71:2, 5