Determine the domain of the function. Use limits to find the equations of the vertical and horizontal asymptotes (if any) 2. Find all the critical points (both coordinates) 3. Build a sign chart for f(x) that indicates the values of x where f' is positive and where it is negative. Use that chart to determine the intervals where the function is increasing and the ones where it is decreasing (be sure to write the answer in interval form). Classify each critical point as a local max, local min, or neither 4. Build a sign chart for f"(x) that indicates the values of x where f" is positive and where it is negative. Use that chart to determine the intervals where the function is concave up and the ones where it is concave down (be sure to write the answer in interval form). Determine the inflection points (both coordinates) 5. Find the y- intercept 6. Use that information to graph the function. The graph must CLEARLY show all the information found above

a) f(x) = -6x4+8x3 - 2 X