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Laabri

Make-up Unit 1 Assessment: Characteristics of Functions

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9 Nsɛmmisa
Ɛhia
20
Ɛhia
10
Ɛhia
10
Ɛhia
10
Ɛhia
20
Ɛhia
20
Ɛhia
20
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Ɛhia
30
Asemmisa {{asɛmmisaAhyɛnsode}}
1.

Describe the domain of this function.

In interval notation:

In inequality notation:

Describe the range of this function.

In interval notation:

In inequality notation:

Asemmisa {{asɛmmisaAhyɛnsode}}
2.

For what interval of x is the function f(x) increasing?

U

If you can not find these symbols:

≤ ≥ ∞

Asemmisa {{asɛmmisaAhyɛnsode}}
3.

For what interval of x is the function f(x) decreasing?

If you can not find these symbols:

≤ ≥ ∞

Asemmisa {{asɛmmisaAhyɛnsode}}
4.

Use the graph to create a function with the following features:

1) As x gets smaller; the function approaches positive infinity. x→ - ∞; f(x)→ -∞

2) As x gets larger; the function approaches positive infinity. x→ ∞; f(x)→ ∞

3) The graph of the function passes through the x-axis at 2

4) The graph of the function passes though the y-axis at -4

Asemmisa {{asɛmmisaAhyɛnsode}}
5.

Solve this absolute Value equation:

6|2n - 3| + 3 = 45

+ Case

- Case

Asemmisa {{asɛmmisaAhyɛnsode}}
6.

Solve and graph the compound inequality for the given variable.

-28 ≤ 2(4x+2) < 44

Solution in interval or inequality notation:

Asemmisa {{asɛmmisaAhyɛnsode}}
7.

Solve and graph.

+ Case

- Case

Asemmisa {{asɛmmisaAhyɛnsode}}
8.

Solve and graph.

4|𝑥−8|−4 ≥ 24

+ Case

- Case

Asemmisa {{asɛmmisaAhyɛnsode}}
9.

What are the critical values of this absolute value function:

Opens (upward or downward)

Axis of Symmetry

Horizontal Shift (write none if there is none)

Vertical Shift (write none if there is none)

What is the Vertex of the absolute value equation you graphed?

2) Use the critical values of this equation to graph it.