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(1 point) Find the horizontal and vertical asymptotes of -3x f ( x ) = x2 + 2 The vertical asymptote occurs at x =
(1 point) Find the horizontal and vertical asymptotes of -3x f ( x ) = x2 + 2 The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"; if there is more than one vertical asymptote, enter the x-values separated by commas, e.g., "2, 3, 4"). The horizontal asymptote occurs at y = if there is no horizontal asymptote, enter "none"; if there is more than one horizontal asymptote, enter the x-values separated by commas, e.g., "2, 3, 4").(1 point) Find the horizontal and vertical asymptotes of x3 - 3 f (x) = x2 + 18x + 81 The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"; if there is more than one vertical asymptote, enter the x-values separated by commas, e.g., "2, 3, 4"). The horizontal asymptote occurs at y = (if there is no horizontal asymptote, enter "none"; if there is more than one horizontal asymptote, enter the x-values separated by commas, e.g., "2, 3, 4").(1 point) Find the horizontal and vertical asymptotes of 2x2 f ( x ) = 3(x2 + 6) The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"; if there is more than one vertical asymptote, enter the x-values separated by commas, e.g., "2, 3, 4"). The horizontal asymptote occurs at y = (if there is no horizontal asymptote, enter "none"; if there is more than one horizontal asymptote, enter the x-values separated by commas, e.g., "2, 3, 4").(1 point) We will find the horizontal and vertical asymptotes of 7+x f(x)=4_x At what x-value is f (x) undefined? What is the limit of f (x) as x approaches this value from the LEFT? (enter "infinity" or "-infinity" for :00; enter "undefined" if the limit is undefined). What is the limit of f (x) as x approaches this value from the RIGHT? (enter "infinity" or "-infinity" for :00; enter "undefined" if the limit is undefined). The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"). lim f (x) = (enter "infinity" or "-infinity" for x>oo :00; enter "undefined" if the limit is undefined). lim f (x) = (enter "infinity" or "-infinity" for x>oo :00; enter "undefined" if the limit is undefined). The horizontal asymptote occurs at y = (if there is no horizontal asymptote, enter "none"). (1 point) We will find the horizontal and vertical asymptotes of 7 f(X) (x _ 5)5- At what x-value is f (x) undefined? What is the limit of f (x) as x approaches this value from the LEFT? (enter "infinity" or "-infinity" for :00; enter "undefined" if the limit is undefined). What is the limit of f (x) as x approaches this value from the RIGHT? (enter "infinity" or "-infinity" for :00; enter "undefined" if the limit is undefined). The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"). lim f (x) = (enter "infinity" or "-infinity" for x>oo :00; enter "undefined" if the limit is undefined). lim f (x) = (enter "infinity" or "-infinity" for x)-oo :00; enter "undefined" if the limit is undefined). The horizontal asymptote occurs at y = (if there is no horizontal asymptote, enter "none"). (1 point) Find the horizontal and vertical asymptotes of x2 - 64 f (x ) = 3x2 - 75 The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"; if there is more than one vertical asymptote, enter the x-values separated by commas, e.g., "2, 3, 4"). The horizontal asymptote occurs at y = (if there is no horizontal asymptote, enter "none"; if there is more than one horizontal asymptote, enter the x-values separated by commas, e.g., "2, 3, 4").(1 point) Find the horizontal and vertical asymptotes of x2 - 6 f ( x ) = x2 + 4x - 5 The vertical asymptote occurs at x = (if there is no vertical asymptote, enter "none"; if there is more than one vertical asymptote, enter the x-values separated by commas, e.g., "2, 3, 4"). The horizontal asymptote occurs at y = (if there is no horizontal asymptote, enter "none"; if there is more than one horizontal asymptote, enter the x-values separated by commas, e.g., "2, 3, 4")
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