Consider the function f: R → R define by f(x) = a?x3 + x² with a a real constant , a + 0, We can affirm that the maximum relative of and the minimum relative of f can be reached when: O a) z y x= 0 3a2 Ob) z 2 ya=0 3a2 2 Oc) z = 0y z= 3a2 -2 O d) x = 0 y x = 3a2
Consider the function f: R → R define by f(x) = a?x3 + x² with a a real constant , a + 0, We can affirm that the maximum relative of and the minimum relative of f can be reached when: O a) z y x= 0 3a2 Ob) z 2 ya=0 3a2 2 Oc) z = 0y z= 3a2 -2 O d) x = 0 y x = 3a2
Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter5: Rings, Integral Domains, And Fields
Section5.4: Ordered Integral Domains
Problem 8E: If x and y are elements of an ordered integral domain D, prove the following inequalities. a....
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