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Bernd Haug · Answer 1 · 2023-10-16T19:08:24+0000

As you can see in the statement, the given function has 3 pieces:

$f(x)=\begin{cases}1\text{ if }x\le-1\Rightarrow\text{ First piece} \\ x+2\text{ if }-12\Rightarrow\text{ Third piece}\end{cases}$

In the first piece the function is constant, that is, it is equal to 1 for all values of x less than or equal to -1. Then the graph this piece is

On the other hand, in the third piece the function is also constant, that is, it is equal to 4 for all values of x greater than 2. Then the graph of this piece is

Finally, if we join the three pieces of the function in a single graph we obtain:

Graph this piecewise function on the coordinate grid. One piece is graphed for you-example-1

Graph this piecewise function on the coordinate grid. One piece is graphed for you-example-2

Graph this piecewise function on the coordinate grid. One piece is graphed for you-example-3

Graph this piecewise function on the coordinate grid. One piece is graphed for you-example-4

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