absolute max and min

Related BrainMass Solutions

• Max and Min Absolute Values

  Find the absolute max and min of on [-8,8] My answer: On the interval [-8,8], f has an absolute max at f(0) = 0 and an absolute min at f(-8) = -14 --- Please see the attachment. on . First, I solve this problem.

• Differentiation : Find Local Extrema of a Function on an Interval

  g(t) = t^2/t^+ 3 [-1,1] Answer Min (0,0) Max (-1, 1/4) (1, 1/4) Locate the absolute extrema of the function on the closed interval.

• Method to find critical points, stationary points of a function

  57088 Find critical numbers, inflection points, absolute max and absolute min values for the following given functions: Find critical numbers, inflection points, absolute max and absolute min values for the following functions: (a) f(x) = sqrt(x^2-

• Maximum-Minimum Theorem, Limits, Continuity and Function Composition

  Note: U: means union Max-min theorem: f: [a, b] ->R continuous on [a, b]. Then f has an absolute max and an absolute min on [a, b] Please see the attached file for the complete solution.

• Finding extreme values for functions of two variables

  The absolute max only exists if there is a local max bigger than all of these limits and a similar comment applies to the absolute min. 1) First solve simultaneously and .That is, The second equation gives Subbing into the first equation

• Maximum-Minimum Theorem : Continuity and Bounded Functions

  Recall: Max-Min theorem: Let f: [a, b] -> R (real numbers) be continuous on [a, b]. Then f has an absolute maximum and an absolute minimum on [a, b] Please see the attached file for the fully formatted problems.

• How businesses can use Excel tools to manage finances

  Or, you could simply insert a MIN formula on a cell and have Excel *tell* you which one is the lowest (very quickly). The MAX formula is the opposite of MIN, but it operates in a similar fashion.

• Maximum and Minimum of the Function

  Thus max value of f is 60.5+6=66.5 min value of f is -60.5+6=-54.5 Thanks for using BrainMass. This shows through a brief, stepwise explanation how to find the maximum and minimum values of a function.

• absolute extrema of the function and the x-values

  f(x) = 2x + (27/x^2) + 3; x > 0 The abs min is ____ and occurs at x= ____ OR NO SOLUTION The abs max is ____ and occurs at x= ____ OR NO SOLUTION Please refer to the attached file. Cheers.