Sketch the indicated curve. Find the intercepts. Find any asymptotes. Find any relative extrema and determine the intervals on which the curve is increasing and the intervals on which it is decreasing. Find any inflection points. Determine the intervals on which the curve is concave up and the intervals on which it is concave down.y = 

What will be an ideal response?
x and y-intercept: (0, 0)
Vertical asymptote: x = -1
Minimum: (0, 0)
Maximum: (-2, -4)
Decreasing: -2 < x < -1, -1 < x < 0
Increasing: x < -2, x > 0
No inflection points
Concave down x < -1, concave up x > -1
You might also like to view...
Choose the correct conclusion.In a statement to the press, a representative of a tobacco company stated "In our years of research, we never discovered a link between cancer and smoking." That statement was later found to be false. Therefore, in their years of research:
A. The tobacco company sometimes did not discover a link between cancer and smoking. B. The tobacco company sometimes discovered a link between cancer and smoking. C. The tobacco company always discovered a link between cancer and smoking. D. The tobacco company never discovered a link between cancer and smoking.
Provide an appropriate response.The region bounded by the lines x = 2, x = 6, y = -2, and y = 1 is revolved about the y-axis to form a solid. Explain how you could use elementary geometry formulas to verify the volume of this solid.
What will be an ideal response?
Determine whether f(x) could represent a linear function. If it could, write f(x) in the form f(x) = mx + b.
A. No B. Yes; f(x) = 2x + 6
Solve the equation. Make sure you check your final solution(s).x + = -3
A. x = -4, x = 7 B. x = -28 C. x = -3, x = -28 D. x = 4, x = -7