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The graph of the function has one relative extreme point. Plot this point and check the concavity there. Using only this information, sketch the graph.
The graph of the function has one relative extreme point. Plot this point and check the concavity there. Using only this information, sketch the graph. f(x) = 6x2 - 6 The relative extreme point on the graph is E. (Type an ordered pair.) fins = 6x2- 6 let this is first equation. for critical point of (x ) = 0 = ) 12x20 x = 0 using the first derivative Test 1 (x) so to The Left of n=0 and find s0 to the right no is a point of local minimums and flo)= - 6 Also using the definition of Relative iextreme ) Winimum fix) has a global minimum at k zo S ing flo )
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