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Laabri

Per 6 Unit 2 Assessment (Due 11/3/25)

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Hyɛ no nsow a efi ɔkyerɛwfo no hɔ:

This is the Unit assessment covering relations, functions, and sequences.  You may use your notes, past assignments, and desmos to complete this assessment. Show your work for full credit.

This is the Unit assessment covering relations, functions, and sequences.  You may use your notes, past assignments, and desmos to complete this assessment. Show your work for full credit.

This is the Unit assessment covering Unit 2 Understanding Functions.

You may use your notes, past assignments, and desmos to complete this assessment.

Complete the entire test and show your work for full credit. Responses without work will receive no points.

Part I

Part II

Representing Relations and Functions

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1.

Use the set of ordered pairs to complete the relation table, relation mapping, and coordinate graph.

Relations vs. Functions

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2.

Determine whether the given relation is a function. (Function or Not a Function)

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3.

Determine whether the given relation is a function. (Function or Not a Function)

Evaluating Functions

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4.

Directions: Complete each function table, then graph the function.

(Your answer should be a line of connected points)

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5.

Evaluate each function for the given value.

Arithmetic Sequences

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6.

Use this sequence of numbers to answer the following questions.

Explicit formula: aₙ = a₁ + (n-1)(d)

or

f(n) = f(1) + (n-1)(d)

First term a₁ or f(1)=

Common difference d=

Explicit Formula=

Sixteenth term a₁₆ or f(16)=

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7.

Use this sequence of numbers to answer the following questions:

15, 9, 3, -3 ...

Explicit formula: aₙ = a₁ + (n-1)(d)

or

f(n) = f(1) + (n-1)(d)

First term f(1)=

Common difference d=

Explicit Formula=

Fifty-seventh term f(57)=

Real World Situations

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8.

Darius filled up his gas tank with 24 gallons of gas. For each mile (n) that he drives, he uses 0.04 gallons of gas.

Write an explicit rule to represent this situation.

How many gallons of gas are left in the tank after driving 220 miles?

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9.

The total bank loan for Sarah’s new car is $16,500. The bank automatically withdraws $275 each month to pay off the car.

Create an explicit rule that models this situation.

If she continues to make the payments on time, how long will it take her to pay off the loan?