Which of the following are properties of the graph of an odd monomial function? select all that apply.
- when a > 0, the graph has no minimum or maximum point.
- when a > 0, the graph is in quadrants i and ii.
- when a > 0, the graph is always decreasing.
- when a < 0, the graph has no minimum or maximum point.
- when a < 0, the graph is in quadrants ii and iv.
- when a < 0, the graph is always increasing.
- as | a | increases, the graph becomes narrower.
- as | a | decreases, the graph becomes narrower.

- When a > 0, the graph has no minimum or maximum point

- When a < 0, the graph has no minimum or maximum point.

- When a < 0, the graph is in Quadrants II and IV

- As | a | increases, the graph becomes narrower

Step-by-step explanation:

An odd monomial function has the next form: a*x^n, where a is a constant and n is odd.

- When a > 0, the graph has no minimum or maximum point. True, that is because the graph is always increasing

- When a > 0, the graph is in Quadrants I and II. False, the graph is in Quadrants I and III . If Quadrants I and II were used, the function would not be odd

- When a > 0, the graph is always decreasing. False, the graph is always increasing

- When a < 0, the graph has no minimum or maximum point.  True, that is because the graph is always decreasing

- When a < 0, the graph is in Quadrants II and IV.  True, because is the opposite case than a > 0.

- When a < 0, the graph is always increasing.  False, it is always decreasing

- As | a | increases, the graph becomes narrower. True, for example, f(x) = x^3, for x = 2, f(x) = 8; f(x) = 2x^3, for x = 2, f(x) = 16; and the graph narrows

- As | a | decreases, the graph becomes narrower. False, see above item

8

step-by-step explanation:

this is a subtraction problem.

10 - 2 = 8