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9000027308

Level:

Identify the solution set of the following inequality.

| 2 x - 1 | > 5

(- \infty; - 2) \cup (3; \infty)

(- \infty; - 4.5) \cup (5.5; \infty)

(1.5; \infty)

(- \infty; 0) \cup [5; \infty)

9000027301

Level:

Identify the solution set of the following inequality.

| x | < 3

(- 3; 3)

(0; 3)

[- 3; 3]

[0; 3]

9000025602

Level:

In the following list identify a set which contains at least one solution of the quadratic equation

x^{2} - 121 = 0

{- 11; 1; 13}

{- 5; 0; 5; 10}

{3; 7; 9; 19}

{- 15; - 12; - 7}

9000024506

Level:

Identify the value of real parameters

a

and

b

such that the graph of the function

f (x) = | x + a | + b

corresponds to the picture.

a = 2, b = - 3

a = 2, b = 3

a = 3, b = 2

a = - 3, b = - 2

9000025604

Level:

In the following list identify an equation which does not have solution in the set of real numbers.

8 x^{2} - x + 1 = 0

8 x^{2} + 8 x - 1 = 0

8 x^{2} - 8 x + 1 = 0

8 x^{2} - x - 1 = 0

9000024507

Level:

Identify the value of a real parameter

a

such that the graph of the function

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

corresponds to the picture.

3

2

1

- 1

4

9000024105

Level:

Identify the optimal first step to solve the following equation. The operation is intended to be used on both sides of the equation.

\frac{4 + x}{x + 1} = \frac{x - 3}{x + 2}

multiply by

(x + 2) \cdot (x + 1)

, assuming

x \neq - 2

and

x \neq - 1

multiply by

(4 + x) \cdot (x - 3)

, assuming

x \neq - 4

and

x \neq 3

multiply by

(4 + x) \cdot (x + 1)

, assuming

x \neq - 4

and

x \neq - 1

multiply by

(x - 3) \cdot (x + 2)

, assuming

x \neq 3

and

x \neq - 2

multiply by

(x - 3)

, assuming

x \neq 3

multiply by

(4 + x)

, assuming

x \neq - 4

9000024408

Level:

Identify the values of real parameters

a

and

b

such that the graph of the function

f (x) = | x - a | + b

corresponds to the picture.

a = 3, b = - 2

a = - 3, b = 2

a = 2, b = - 3

a = - 2, b = 2

9000024106

Level:

Identify the optimal first step to solve the following equation. The operation is intended to be used on both sides of the equation. Assume

x \neq 1

and

x \neq 2

\frac{1}{x - 1} = \frac{2}{x - 2}

multiply by

(x - 1) \cdot (x - 2)

multiply by

(x - 1)

multiply by

(x - 2)

multiply by

(x + 1)

multiply by

(x + 2)

multiply by

(x - 1) \cdot (x + 2)

9000024508

Level:

Identify the value of real parameters

a

and

b

such that the graph of the function

f (x) = | x - a | + b

corresponds to the picture.

a = 2, b = - 2

a = - 2, b = 2

a = 2, b = 2

a = - 2, b = - 2

A

9000027308

9000027301

9000025602

9000024506

9000025604

9000024507

9000024105

9000024408

9000024106

9000024508

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