Find the locations of local minimum and maximum of x9 – 4x8 using the second derivative test.
Find the locations of local minimum and maximum of x9 – 4x8 using the second derivative test.
Use the First Derivative Test to find the local maximum and minimum values of the function. (Enter your answers as a comma-separated list. If an answer does not exist, enter DNE.) M(t) = 1043 + 442 – 70t + 3 local minimum values local maximum values Need Help? Talk to a Tutor
Apply a second derivative to identify a critical points as a local maximum, local minimum or saddle point for a function. Find the critical point of the function: f(x, y) = 7 + 6x - 2? + 3y + 4y? This critical point is a: Select an answer
5. Find the maximum and minimum points, if any. Use the Second Derivative Test. f(t)=-1? +60+4 Answers: Maximum Points: (x, y): Minimum Points: (x, y):
Find the critical points of and use the second derivative test to classify these points as saddle, local minimum and local maximum points.
1-Find the local maximum value of f using both the First and Second Derivative Tests. f(x) = x + √4 - x 2-Consider the equation below. (If you need to use -∞ or ∞, enter -INFINITY or INFINITY.) f(x) = 2x3 + 3x2 − 72x (a) Find the intervals on which f is increasing. (Enter the interval that contains smaller numbers first.) ( , ) ∪ ( , ) Find the interval on which f is decreasing. ( , ) (b) Find the local minimum and...
(1 point) Find the critical points of f(x) and use the Second Derivative Test of possible) to determine whether each corresponds to a local minimum or maximum. Let f(x) = x exp(-x) e lest ? Critical Point 1 - Critical Point 2 - is what by the Second Derivative Test? is what by the Second Derivative Test?
Find the critical points of the following functions. Use the Second Derivative Test to determine (if possible) whether each critical point corresponds to a local maximum, local minimum, or saddle point. .f(x, y) = x²y2
Find the critical points of the following functions. Use the Second Derivative Test to determine (if possible) whether each critical point corresponds to a local maximum, local minimum, or saddle point. f(x, y) = x2 + 4xy + y21
Find the critical points of the following functions. Use the Second Derivative Test to determine (if possible) whether each critical point corresponds to a local maximum, local minimum, or saddle point. f(x, y) = e-X2-y2-2x
Find the critical points of the following functions. Use the Second Derivative Test to determine (if possible) whether each critical point corresponds to a local maximum, local minimum, or saddle point. H. f(x, y) = x2 + 2y2 – xły