What is the range of the function f(x) =3x +4 when the domain is {-3, 0, 2}

See a solution process below:

Step-by-step explanation:

Explanation:

To find the range, substitute each value of the domain into the formula and calculate the result:

For x = 0

f

(

0

)

=

[

(

3

×

0

)

−

4

]

f

(

0

)

=

[

0

−

4

]

f

(

0

)

=

−

4

For x = 1

f

(

1

)

=

[

(

3

×

1

)

−

4

]

f

(

1

)

=

[

1

−

4

]

f

(

1

)

=

−

3

For x = 2

f

(

2

)

=

[

(

3

×

2

)

−

4

]

f

(

2

)

=

[

6

−

4

For x = 0

f

(

0

)

=

[

(

3

×

0

)

−

4

]

f

(

0

)

=

[

0

−

4

]

f

(

0

)

=

−

4

For x = 1

f

(

1

)

=

[

(

3

×

1

)

−

4

f

(

1

)

=

[

1

−

4

]

f

(

1

)

=

−

3

For x = 2

f

(

2

)

=

[

(

3

×

2

)

−

4

]

f

(

2

)

=

[

6

−

4

]

f

(

2

)

=

2

For x = 3

f

(

3

)

=

[

(

3

×

3

)

−

4

]

f

(

3

)

=

[

9

−

4

]

f

(

3

)

=

5

Therefore, the Range is:

{

−

4

,

−

3

,

2

,

5

answer: the answer is 40.82

step-by-step explanation: 3.14 x 13(or half of 26) to the power of 2

3x + 18 = 147°

step-by-step explanation:

3x + 18 = 147°, because the value of the central angle is equal to the value of the arc formed by it.

i hope i you.