Please circle and tell me what I would enter in every box. Thanks. Tutorial ExerciseFind the value of the derivative (If It exists) at the Indicated extremum.(= 4√6)f(x) = -3x√x + 2Step 1The minimum and maximum of a function on an interval are the extreme values,-5The specified function is f(x) = -3x√√x + 2 = −3x(x + 2) ¹/2.Differentiate f(x) using the product rule.f'(x) = -3xSubmitSkip (you cannot come back)(x + 2)+ (x+2) ¹/2-(extrema (the singular form of extrema is extremum), of the function on the Interval. In the given problem, the extremum occurs when x =

Given that, the function is fx=-3xx+2. Rewrite the given function as follows. fx=-3x·x+2=-3x·x+212

Tutorial Exercise Find the value of the derivative (If It exists) at the Indicated extremum. (475) f(x)=-3x√x+2 Step 1 -4 -2 10 5 -5 -10 2 The minimum and maximum of a function on an interval are the extreme values, or extrema (the singular form of extrema is extremum), of the function on the Interval. In the given problem, the extremum occurs when x = The specified function is f(x) = -3x√√x + 2 = −3x(x + 2)¹/2 Differentiate f(x) using the product rule. f'(x) = -3x| ~ + (x + 2)²/2-(

Tutorial Exercise Find the value of the derivative (If It exists) at the Indicated extremum. (475) f(x)=-3x√x+2 Step 1 -4 -2 10 5 -5 -10 2 The minimum and maximum of a function on an interval are the extreme values, or extrema (the singular form of extrema is extremum), of the function on the Interval. In the given problem, the extremum occurs when x = The specified function is f(x) = -3x√√x + 2 = −3x(x + 2)¹/2 Differentiate f(x) using the product rule. f'(x) = -3x| ~ + (x + 2)²/2-(

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter3: Functions

Section3.2: Domain And Range

Problem 61SE: The cost in dollars of making x items is given by the function Cx)=10x+500. a. The fixed cost is...

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