Posted: June 15th, 2022

# Mat222 week 5 DQ

In this discussion, you will be assigned two equations with which you will then do a variety of

math work having to do with mathematical functions. The following two equations are my given

equations based on the last letter of my last name “R”

20. y = | x − 1 | + 2

54.

•There are many ways to go about solving math problems. For this assignment you will be

required to do some work that will not be included in the discussion. First, you need to

graph your functions so you can clearly describe the graphs in your discussion. Your

graph itself is not required in your post, although the discussion of the graph is required.

Make sure you have at least five points for each equation to graph. Show all math work

for finding the points.

•Specifically mention any key points on the graphs, including intercepts, vertex, or

start/end points. (Points with decimal values need not be listed, as they might be found in

a square root function. Stick to integer value points.)

•Discuss the general shape and location of each of your graphs.

•State the domain and range for each of your equations. Write them in interval notation.

•State whether each of the equations is a function or not giving your reasons for the

•Select one of your graphs and assume it has been shifted three units upward and four

units to the left. Discuss how this transformation affects the equation by rewriting the

equation to incorporate those numbers.

Incorporate the following five math vocabulary words into your discussion. Use bold

font to emphasize the words in your writing (Do not write definitions for the words;

use them appropriately in sentences describing the thought behind your math

work.):

o Function

o Relation

o Domain

o Range

o Transformation

Your initial post should be at least 250 words in length. Support your claims with examples from

required material(s) and/or other scholarly resources, and properly cite any references. Respond

to at least two of your classmates’ posts by Day 7.

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