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Graph the function below.Plot four points on the graph.My graph only exceeds to 13.

Graph the function below.Plot four points on the graph.My graph only exceeds to 13.-example-1

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To answer this question, we need to see that we have here a square root function translated 6 units upward. As we know, the square root function is only defined for values of x greater or equal to zero. Then, we need to take care of this to graph the function.

We can use the following values of x to graph the function, x = 0, x = 1, x =4, and x = 9. Notice that we will use perfect squares like 4 and 9 to make easier to graph this function.

If we apply the function rule to these points, we will have the corresponding values for y:


f(0)=\sqrt[]{0}+6\Rightarrow f(0)=6_{}
f(1)=\sqrt[]{1}+6\Rightarrow f(1)=1+6\Rightarrow f(1)=7
f(4)=\sqrt[]{4}+6\Rightarrow f(4)=2+6\Rightarrow f(4)=8
f(9)=\sqrt[]{9}+6\Rightarrow f(9)=3+6\Rightarrow f(9)=9

Then, we have the following coordinates to graph the function: (0, 6), (1, 7),(4, 8), (9, 9). Then, we can graph the function as follows:

In summary, we have the points (0, 6), (1, 7), (4, 8), and (9, 9) to graph the function using four coordinates.

Graph the function below.Plot four points on the graph.My graph only exceeds to 13.-example-1
Graph the function below.Plot four points on the graph.My graph only exceeds to 13.-example-2
Graph the function below.Plot four points on the graph.My graph only exceeds to 13.-example-3
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