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2.762 x8- (1 point) Consider the function f(x) = (a) f is increasing forx E (b) f is decreasing for x e (c) The local
2.762 x8- (1 point) Consider the function f(x) = (a) f is increasing forx E (b) f is decreasing for x e (c) The local maxima off occur at x = (d) The local minima off occur at x = Note: Input U, infinity, and -infinity for union, co, and oo, respectively. If there are multiple answers, separate them by commas. If there is no answer, input none. (1 point) Consider the function f(x) = 6x2 +5 (a) f is concave up for x E (b) f is concave down for x E (c) The inflection points of f occur at x = Note: Input U, infinity, and -infinity for union, co, and -co, respectively. If there are multiple answers, separate them by commas. If there is no answer, input none.(1 point) Consider the function f(x) = 2x + g. (a) Find all critical numbers c off. c (b)f is concave up forx E (c) f is concave down for x E (d) Using the 2nd derivative test, the local maxima off occur at x = (e) Using the 2nd derivative test, the local minima off occur at x = Note: Input U, infinity, and -infinity for union, co, and 00, respectively. If there are multiple answers, separate them by commas. If there is no answer, input none. (1 point) Consider the function f(x) = 7+ ex (a) f'(x) = (b) f is increasing for x E (c) f is decreasing for x E (d) The local minima of f occur at x = (e) The local maxima of f occur at x = (1) f "(x ) = (9) f is concave up for x E (h) f is concave down for x E (i) The inflection points of f occur at x = Note: Input U, infinity, and -infinity for union, co, and -co, respectively. If there are multiple answers, separate them by
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