asked 53.2k views
3 votes
Solve the problem and then click on the correct graph.

y = |x|

Solve the problem and then click on the correct graph. y = |x|-example-1
Solve the problem and then click on the correct graph. y = |x|-example-1
Solve the problem and then click on the correct graph. y = |x|-example-2
asked
User Seren
by
8.2k points

2 Answers

0 votes

Answer:

The second graph

Explanation:

☜(゚ヮ゚☜) (☞゚ヮ゚)☞

answered
User Vilelam
by
7.0k points
1 vote

Answer:

Attachment is correct graph.

Explanation:

We are given a equation of line y=|x|

It is absolute function which gives always positive value.

It's vertex at (0,0). This function will break at (0,0)

It is linear equality.


f(x)=\left \{ {-x{\ \ \ \ \ \ x<0} \atop x {\ \ \ \ \ \ \ \ x\geq0}} \right.

So, function is break at point x=0

Now we make tale of x and y

x y

-3 3

-2 2

-1 1

0 0

1 1

2 2

3 3

Now we plot the point on graph and join the points to get graph.

Please see the attachment for correct graph.


Solve the problem and then click on the correct graph. y = |x|-example-1
answered
User Rahmel
by
8.9k points

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