Question

Which statement describes the function y = axn when a = 1 and n is odd?

Answer 1

Answer:

The graph is symmetric about the origin.

The graph does not pass through the origin.

Step-by-step explanation:

We're given:

• the function y=axn
• a = 1
• n is odd

Because a = 1, then the given function can be rewritten as y = n.

• The graph opens down

The function y = n will produce a horizontal line. Any function in the form of y = a single number, such as 4 or 9.3 will produce a horizontal line.

• The graph is symmetric about the origin.

This is true, given the graph is a horizontal line.

• The graph does not pass through the origin.

This is also true. We're given that n is an odd number. The graph will only pass through the origin if n = 0, and 0 is even.

• The graph has more than one x-intercept.

This would only be true when n = 0, and this isn't possible. So, no.

Answer 2

Answer:

B: The graph is symmetric about the origin

Step-by-step explanation:

you typed the question in wrong its ax^n not axn, which makes the answer above incorrect. this should be the right one on edge.