Global minima and maxima

Related BrainMass Solutions

• A ball thrown vertically upward at time t = 0 (s) with initial velocity 80 ft/s and with initial height 96 ft has height function

  minima at x = -3 and x =2 there are no global maxima since the function approaches + oo as x approaches +oo and --oo (the graph shoots upward on either end); the local minima are also the global minima you can verify this by going to

• Finding the derivative of a function given graphically and finding local maxima and minima.

  So, x=2.8 is a local maxima; when x<5, f "(x)<0 and when x>5, f "(x)>0, so x=5 is a local minima. The derivatives of graphed functions and local maxima and minima are found. The solution is detailed and well presented.

• Function on a Closed Interval : Local Maxima and Minima

  29915 Function on a Closed Interval : Local Maxima and Minima Consider the following function f(x)=2sinx-cos2x on the closed interval [0,2pi]. Task: Find all relative (local) and absolute maxima and minima for the function listed above.

• Critical points of a function

  It also shows how to find maxima and minima.

• How do you graph g(x) = |x|*exp(-|x-1|)?

  This solution shows how to calculate and graph the maxima, minima and critical points in an attached Word document.

• Advanced Calculus: Second-Order Approximation and the Second-Derivative Test

  So S(1,2) is neither a local maxima nor a local minima. But we call it a saddle point. From the above analysis, we find the four points P, Q, R and S are neither local maxima nor local minima.

• Find the relative maxima and minima of f(x)=x^4-8x^3+22x^2-24x+20.

  48040 Find the relative maxima and minima Find the relative maxima and minima of f(x)=x^4-8x^3+22x^2-24x+20. Solution.

• Description of Maxima and Minima

  149555 Description of Maxima and Minima 1. For the function sketched in the left figure, find (a) absolute maxima, (b) absolute minima, (c) the absolute maximum value, (d) the absolute minimum value. 2.

• Mathematics - Calculus

  204900 Find all local maxima and minima and all the inflection points Find all the local maxima and minima and all the inflection points of y = 9x^4 - 11x^3 + 3x^2 + 1.