Given f (x) = 5x - 3, find f (-2).

Choose:

-13

-7

-5

0

Given h (x) = 3x - 1, find h (a + 3).

Choose:

3x + 8	3a + 2
3x + 2	3a + 8

If

Choose:

Given f (x) = 4x - 3 and g (x) = x² + 2x + 1.

a) Find f (-1).
Choose:

1

-7

-4

0

b) Find g (3).
Choose:

6

9

16

12

c) Find f (2) + g (-2).
Choose:

14

-2

10

6

d) Find .
Choose:

1

-1

2¼

-2¼

e) Find [g (-1)]².
Choose:

1

2

0

4

Given f : {whole numbers} → {whole numbers}. The function f accepts a whole number and returns the square of the smallest place value digit in the number. [Hint: smallest place value digit in 34 is 3.]

a) Find the domain of f.
Choose:

{whole numbers}	{0,1,2,3,4,5,6,7,8,9}
{real numbers}	{0,1,4,9,16,25,36,49,64,81}

b) Find the range of f.
Choose:

{whole numbers}	{0,1,2,3,4,5,6,7,8,9}
{real numbers}	{0,1,4,9,16,25,36,49,64,81}

c) Find f (24).
Choose:

576

2

16

4

d) Find f (854).
Choose:

64

25

16

4

e) Find f (0).
Choose:

1

2

3

0

f) For what value of x is f (x) = 49?
Choose:

497

267

87

73

Given the function:    f (x) = 4x + 1.

a) Find f (a).
Choose:

a + 1

4a

4a + 1

a + 4x + 1

b) Find f (3c).
Choose:

3c

12c

7c + 1

12c + 1

c) Find f (-x).
Choose:

-4x

-4x +1

-4x - 1

4x - 1

d) Find f (a + 3).
Choose:

4a + 4

4a + 12

4a + 13

4a + 16

e) Find f (a + h).
Choose:

4ah + 1

4x + 1 + a + h

4a + h + 1

4a + 4h + 1

Let g (x) = 2x² - 3x + 5. Find g (3b).

Choose:

18b2 - 6b + 5	18b2 - 9b + 5
6b2 - 9b + 5	36b2 - 8b + 5

Let h (x) = (0.5)2^x.

Find h (3a).

Choose:

(0.5)2a

(0.5)8a

(1.5)2a

(0.5)6a

Let f (x) = 3x² + 1.
Does f (x + h) = f (x) + f (h)?

Choose:

Yes

No

Explanation