How do you graph g(x)=abs(x)-3g(x)=|x|−3?

1 Answer
A. S. Adikesavan
Jun 26, 2016

The graph of y=|x|y=|x| is the pair of bisectors of the 1st and 2nd quadrants. It looks like V, with vertex at O. the graph of |y = g(x) =|x|-3|y=g(x)=|x∣−3 is this graph, moved right above, through 3 units.

Explanation:

y=|x|y=|x| represents the pair of bisectors of the 1st and 2nd quadrants

It looks like V,, with vertex at O.

|y = g(x) =|x|-3|y=g(x)=|x∣−3 represents the graph obtained by moving the graph

of y=|x|y=|x|, right above, through 3 units. The vertex is now at (3, 0).

Related questions
See all questions in Graphs of Absolute Value Equations
Impact of this question
1840 views around the world
You can reuse this answer
Creative Commons License