Question

Which is true regarding the graphed function f(x)?
f(0) = 3
Of(5) = -1
f(3) =
(2) = -2

Answer 1

Answer:

The answer is B

Step-by-step explanation:

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Answer 2

The statement which exists true about the graphed function f(x) exists given by: Option B: f(5) = -1

How do we make a graph of a function?

The considered function whose graph exists to be created is f(x)

The values of 'x' (also named input variable, or independent variable) exist usually plotted on the horizontal axis, and the output values f(x) exist plotted on the vertical axis.

They exist together plotted on the point (x, y)=(x, f(x))

This exists why we usually write the functions as y = f(x)

Estimating the output value of the function from the given graph for each of the options listed, we get:

Case 1: f(0)

At x = 0, we see the line of the graph that's above x = 0 exists in equal height to y = 4

Therefore, f(0) = 4

Case 2: f(5)

At x = 5, we see the line of the graph that's above x = 5 exists in equal height to y = -1

Therefore, f(5) = -1

It is the same as in the second option. Thus, the second option exists correct.

Case 3: f(3)

At x = 3, we see the line of the graph that's above x = 3 exists in equal height to y = 1

Therefore, f(3) = 1

Case 4: f(2)

At x = 2, we see the line of the graph that's above x = 2 exists in equal height to y = 2

Therefore, f(2) = 2

Thus, the only second option exists correctly define the output of the function at its considered input value.

Therefore, the statement which exists true about the graphed function f(x) exists given by: Option B: f(5) = -1

To learn more about graphed function

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