Consider the function f (x) = 3xi – x, [-1,9] Compute the local and absolute extreme values of f(x) on the indicated closed interval. 1. Find the x-coordinates of all crirical numbers 2. Find the intervals on which the curve f(x) increases 3. Find the intervals on which the curve f(x) decreases 4. Find the x-coordinates of all local maximum points 5. Find the x-coordiantes of all local minimum points 6. What are the local maximum values of the function? (The y-coordinate of the local maximum points) 7. What are the local minimum values of the function? (The y-coordinate of the local minimum points) 8. What is the absolute maximum point (The x and y-coodinates of the absolute maximum point) 9. What is the absolute minimum point (The x and y-coodinates of the absolute maximum point)
Consider the function f (x) = 3xi – x, [-1,9] Compute the local and absolute extreme values of f(x) on the indicated closed interval. 1. Find the x-coordinates of all crirical numbers 2. Find the intervals on which the curve f(x) increases 3. Find the intervals on which the curve f(x) decreases 4. Find the x-coordinates of all local maximum points 5. Find the x-coordiantes of all local minimum points 6. What are the local maximum values of the function? (The y-coordinate of the local maximum points) 7. What are the local minimum values of the function? (The y-coordinate of the local minimum points) 8. What is the absolute maximum point (The x and y-coodinates of the absolute maximum point) 9. What is the absolute minimum point (The x and y-coodinates of the absolute maximum point)
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