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# The function g(x) is defined as shown. what is the value of g(0)? −2 −1 3 6

G(x) = 6 - x for x = 3 and above.
Therefore, g(3) = 6 - 3 = 3
G(3)=6-x for {x ≥3
=6-3
=3>>>>>>>= 2nd option
F(3) = 6 - 3 = 3

you need to find g (4).

explanation:

so you can put the defined values of x variables in as 4 and solve the equation and you will get your answer.

The required value of g(3) = 3

Step-by-step explanation:

The function g(x) has been defined as shown in the figure

Now we need to find the find the value of the given function g(x) at x = 3

Now, first find the the expression for the function g(x) when x = 3

So, The required expression is :

When x ≥ 3, g(x) = 6 - x

Now, substitution x = 3 in g(x) = 6 - x

⇒ g(3) = 6 - 3

⇒ g(3) = 3

Thus, The required value of g(3) = 3

its B (-1)

Step-by-step explanation:

Trust me, I know whats up

Choices for edgunity test:

A: 10

B: 12

C: 14

D:  16

3

Step-by-step explanation:

This is a piece-wise function. The domain [x-values] is broken down into parts.

To evaluate this type of functions, we see in WHICH PART of the DOMAIN does the questions ask to look for.

The question asks for , the value of the function at

In which of the 3 parts does    fall into?

The domain condition,    , in the last part tells us that it is GREATER THAN OR EQUAL TO 3. So    falls in this part of the function, which is

We can simply substitute 3 in of that part and get our desired answer. So,

The value of

3

Step-by-step explanation:

This is a piece-wise function. The domain [x-values] is broken down into parts.

To evaluate this type of functions, we see in WHICH PART of the DOMAIN does the questions ask to look for.

The question asks for , the value of the function at

In which of the 3 parts does    fall into?

The domain condition,    , in the last part tells us that it is GREATER THAN OR EQUAL TO 3. So    falls in this part of the function, which is

We can simply substitute 3 in of that part and get our desired answer. So,

The value of

The value of g(4) =12

Step-by-step explanation:

From the given function, only has the domain which contains x=4.

[Since 4 does not lies in and ]

Therefore, to calculate the value of  g(4) we put x=4 in the above function we get

Therefore, the value of g(4) =12

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