TK- Seaso... W Beaner - Wikipedia (1 point) Consider the graph of y = x3 +...
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TK- Seaso... W Beaner - Wikipedia (1 point) Consider the graph of y = x3 + 12x + 36x +5. Find the y-intercept: The y-intercept occurs at (Enter the coordinates as an ordered pair, e.g., "(2,5)". If there is more than one y-intercept, enter a comma-separated list, e.g., "(2,5), (4,7)". If there are no y-intercepts, enter "none".) Find the asymptotes of the graph: The vertical asymptote occurs at x= If there are no vertical asymptotes, enter "none".) The horizontal asymptote occurs at y= 4". If there are no horizontal asymptotes, enter "none".) Find where the graph is increasing or decreasing: The graph is increasing on The graph is decreasing on Find where the graph is concave up or down: The graph is concave up on The graph is concave down on Find the relative extrema of the graph: Relative minima occur at (If there is more than one vertical asymptote, enter a comma-separated list, e.g., "2, 4". (If there is more than one horizontal asymptote, enter a comma-separated list, e.g., "2, (Enter your answer in interval notation. If the graph is never increasing, enter "none".) (Enter your answer in interval notation. If the graph is never decreasing, enter "none".) (Enter your answer in interval notation. If the graph is never concave up, enter "none".) (Enter your answer in interval notation. If the graph is never concave down, enter "none".) (Enter the coordinates as an ordered pair, e.g., "(2,5)". If there is more than one relative minimum, enter a comma-separated list, e.g., "(2,5), (4,7)". If there are no relative minima, enter "none".) Relative maxima occur at (Enter the coordinates as an ordered pair, e.g., "(2,5)". If there is more than one relative maximum, enter a comma-separated list, e.g., "(2,5), (4,7)". If there are no relative maxima, enter "none".) Now use what you know to sketch a graph of the function on a sheet of paper. MacBook Air TK- Seaso... W Beaner - Wikipedia (1 point) Consider the graph of y = x3 + 12x + 36x +5. Find the y-intercept: The y-intercept occurs at (Enter the coordinates as an ordered pair, e.g., "(2,5)". If there is more than one y-intercept, enter a comma-separated list, e.g., "(2,5), (4,7)". If there are no y-intercepts, enter "none".) Find the asymptotes of the graph: The vertical asymptote occurs at x= If there are no vertical asymptotes, enter "none".) The horizontal asymptote occurs at y= 4". If there are no horizontal asymptotes, enter "none".) Find where the graph is increasing or decreasing: The graph is increasing on The graph is decreasing on Find where the graph is concave up or down: The graph is concave up on The graph is concave down on Find the relative extrema of the graph: Relative minima occur at (If there is more than one vertical asymptote, enter a comma-separated list, e.g., "2, 4". (If there is more than one horizontal asymptote, enter a comma-separated list, e.g., "2, (Enter your answer in interval notation. If the graph is never increasing, enter "none".) (Enter your answer in interval notation. If the graph is never decreasing, enter "none".) (Enter your answer in interval notation. If the graph is never concave up, enter "none".) (Enter your answer in interval notation. If the graph is never concave down, enter "none".) (Enter the coordinates as an ordered pair, e.g., "(2,5)". If there is more than one relative minimum, enter a comma-separated list, e.g., "(2,5), (4,7)". If there are no relative minima, enter "none".) Relative maxima occur at (Enter the coordinates as an ordered pair, e.g., "(2,5)". If there is more than one relative maximum, enter a comma-separated list, e.g., "(2,5), (4,7)". If there are no relative maxima, enter "none".) Now use what you know to sketch a graph of the function on a sheet of paper. MacBook Air
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