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9000004201

Level:

Consider the function

f (x) = 3 x - 6

x \in (- \infty; 3]

. Find the range of

f

(- \infty; 3]

[3; \infty)

R

(- \infty; 3)

9000004203

Level:

Given the function

f (x) = 3 x - 6

x \in (- \infty; 3]

, find the

x

-intercept.

x = 2

x = - 2

x = \frac{1}{2}

x = - \frac{1}{2}

9000004206

Level:

Given the function

f (x) = 3 x - 6

x \in (- \infty; 3]

, solve

f (x) = - 8.

x = - \frac{2}{3}

x = - \frac{3}{2}

x = - 30

x = - 18

9000004207

Level:

The range of the function

g

graphed in the picture is

(- \infty; 3]

. Find the domain of

g

[- 2; \infty)

R

(- \infty; 3]

(- 2; \infty)

9000003802

Level:

In the following list identify a function with graph through the points

[5; 0]

and

[- 1; - 2]

y = \log_{2} (x + 3) - 3

y = \log_{5} (10 - x) - 1

y = \log_{3} (4 + x) - 2

y = 2 - \log_{3} (4 + x)

y = 3 - \log_{2} (x + 3)

y = 1 - \log_{5} (10 - x)

9000002910

Level:

Consider a rectangle with area of

5 {cm}^{2}

. Find the formula which relates side

a

to the side

b

of this rectangle.

b = \frac{5}{a}

a \in (0; \infty)

b = 5 a

a \in (0; \infty)

b = \frac{10}{a}

a \in (0; \infty)

b = \frac{25}{a}

a \in (0; \infty)

9000003801

Level:

Identify a possible analytic expression for the function graphed in the picture.

y = \log_{\frac{1}{2}} (x + 1) + 1

y = \log_{\frac{1}{2}} (x - 1) + 1

y = \log_{\frac{1}{2}} (x - 1) - 1

y = \log_{\frac{1}{2}} (x + 1) - 1

9000004204

Level:

Given the function

f (x) = 3 x - 6

x \in (- \infty; 3]

, find the

y

-intercept.

y = - 6

y = 6

y = 2

y = - 2

9100024410

Level:

Identify a possible graph of the function

f (x) = - | x - 4 | + 2

9100024501

Level:

Identify a possible graph of the function

f (x) = | x | + \sqrt{2}

A

9000004201

9000004203

9000004206

9000004207

9000003802

9000002910

9000003801

9000004204

9100024410

9100024501

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