Question

On a separate piece of graph paper, graph y = -|x + 3|; then click on the graph until the correct one appears.

Answer 1

Answer:

See the picture attached

Step-by-step explanation:

The graph of y = -|x + 3| is the graph of y = |x| translated three units to the left, since a "+ 3" is applied to the variable x, and next reflected respect the x-axis, since a "-1" multiply the function.

Answer 2

The graph that correlates with the absolute function y= -|x+3| can be seen in the second image from the given question.

What is the graph of an absolute function?

To determine the graph of an absolute function we need to identify the domain, the x-intercept, and the y-intercept of the given absolute function.

Given that:

• y = -|x+3|

The domain of the given function are all values from negative infinity to positive infinity and the interval notation can be represented as:

= (-∞, +∞)

• The x-intercept is the value of x when y is 0 = (-3,0)
• The y-intercept is the value of y when x is 0 = (0,-3)

Therefore, we can conclude that the graph that correlates with the absolute function y= -|x+3| can be seen in the second image from the given question.

Learn more about representing an absolute function on a graph here:

https://brainly.com/question/3381225

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