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4 votes
How does the value of a affect the graph of a monomial function?

A. As |a| increases, the graph widens; as |a| decreases, the graph narrows.

B. As |a| increases, the graph narrows; as |a| decreases, the graph widens.

C. As |a| increases, the graph translates to the right; as |a| decreases, the graph translates to the left.

D. As |a| increases, the graph translates up; as |a| decreases, the graph translates down.

User Sampajano
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2 Answers

4 votes

The correct answer is B, or As |a| increases, the graph narrows; as |a| decreases, the graph widens.

Just got it right on edge 2020, hope this helps!! :)

User DGomonov
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8.4k points
3 votes
A monomial function has this form: ax^n

The coefficient "a" modifies the graph of the function by stretching it as ia"grows.

A big absolute value of "a", i.e. |a| will result is an elgongated function.

The answer is the option B. As |a| increases, the graph narrows; as |a| decreases, the graph widens.
User Piyush Dhamecha
by
8.9k points
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