options in the drop box are:1) a) (-a,-2) b) (a,2) c) (a,-2)2) a) saddle point b) local maximum c) local minimum3) a) does not hold b) holds. Let f be the function of two variables given byf(x, y) = (x²-axy) ev.with a #0Complete the following claims with the right answer.• There are two critical points, (0, 0) and• The point (x, y) = (-a, -2) is a• The relationdf (a)da-=f3' (x*. y*. a)...

Answered: Image /qna-images/answer/747bbe14-4fd5-4e7c-a808-6a0c12789030.jpg

Answered: Complete the following claims with the…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Question and answer are given, please explain how part c of this problem is obtained.
c) given an arbitrary convex function wc) :R"-tR, prove that is a convex set.
of timization : Egioobl TQ/ Find the minimum setetion Point (interms frshamif MSing the LagrantTemethot for the constraftmedoftimiZation Prablem where frofermA B aremstnt Vatues in A/fot 20/ Let (xy*)=(os nimum foint forthe restrictet eptimization frobltem foin Find the Valueofß Phat makesthe Soletion foint (x" 1)a. that Saetisfies the necessary and Sufficient haj rang Condtition forthe existoncef alocal minimum foint
Let f(r) = ja³ – ja² – a + . 1 26 - - a) Compute the minimum and the maximum of f. (8 points)
Can someone please explain to me ASAP??!!!
Please help 6 and 7 qaution I upvote you
I. Samples – Study these sample functions and their descriptions and fill in the blanks. a) 31 b) 31 3 d) 31 2 2 2 1 -2 -1 -2 -1 1 2 –1 2 2 A continuous function A continuous function A discontinuous function An unbounded with an absolute with no absolute with an absolute discontinuous function maximum of at maximum and no maximum of _ at with no absolute and an absolute minimum. and no absolute maximum and no absolute minimum of Domain: minimum. absolute minimum. at x = Domain: Domain: Domain: In sample c), there is no absolute minimum because: In sample d), there is no absolute maximum because:

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Complete the following claims with the right answer. There are two critical points, (0, 0) and • The point (x, y) = (-a, -2) is a • The relation df (a) da =f3' (x*.y*. a)

Complete the following claims with the right answer. There are two critical points, (0, 0) and • The point (x, y) = (-a, -2) is a • The relation df (a) da =f3' (x.y. a)