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(1 point) If y = (2 - x2)5/2, find the domain, the first and second derivatives, all relative and absolute extrema, all inflection points, open

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(1 point) If y = (2 - x2)5/2, find the domain, the first and second derivatives, all relative and absolute extrema, all inflection points, open intervals where the function is increasing and where it is decreasing, open intervals where the function is concave up and where it is concave down, end behavior, and all intercepts and asymptotes. Then sketch the graph. Domain (Enter your answer using interval notation.) Domain is Derivatives y = Coordinates of extrema, inflection points (Enter a comma-separated list of ordered pairs. If there are no points of a given type, enter "none".) Relative maxima occur at Relative minima occur at Absolute maxima occur at Absolute minima occur at Inflection points occur at Increasing, decreasing, concave up, concave down (Enter your answers using interval notation.) y is increasing on y is decreasing on y is concave up on y is concave down on End behavior (Webwork understands "infinity", "-infinity", and "DNE" as answers.) lim y = lim y = * 00 Intercepts and asymptotes (Enter a comma-separated list of numbers. If there are no intercepts/asymptotes of a given type, enter "none".) x-intercepts occur at y-intercepts occur at Vertical asymptotes occur at Horizontal asymptotes occur at Be sure to sketch the graph

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