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Laabri

Unit 3 Test - Functions!

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Last updated almost 4 years ago
21 Nsɛmmisa
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1.

By submitting this assessment, I am affirming that I have not given or received any unauthorized help on this assignment, and that this work is my own.

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2.

Show your work!

Identify the range:

y - 2x = 1, domain: {x : -3 < x < 3}

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3.

Identify the domain. Write your answers in set builder notation.

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4.

Identify the range. Write your answers in set builder notation.

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5.

Look at the relation shown in the table. Identify one element that could replace the missing value (?) and create a relation that is not a function.

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6.

Tell whether the function represented by the table is discrete or continuous. Explain your choice.

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7.

Show your work!

Identify the x-intercept. Write your answer as an ordered pair.

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8.

Show your work!

Identify the y-intercept. Write your answer as an ordered pair.

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9.

Show your work!

Identify the x-intercept. Write your answer as an ordered pair.

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10.

Show your work!

Identify the y-intercept. Write your answer as an ordered pair.

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11.

Show your work!

You make and sell decorative bowls. You sell small bowls (x) for $30 and large bowls (y) for $50. You want to earn $600 per week. The equation for this situation is below. Find the x-intercept of the equation (can be an ordered pair or just the number).

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12.

Explain what the x-intercept means in number 11. Relate your answer to the situation given in the problem.

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13.

Show your work!

Evaluate the function.

Find f(-2).

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14.

Show your work!

Evaluate the function.

Find x so that p(x) = 1

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15.

Show your work!

Find the zero of the function.

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16.

Using the following graph, identify the zero of the function:

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17.

Using the following graph, identify f(5):

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18.

Using the following graph, identify x so that f(x)=1:

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19.

Using the following graph, identify the x-intercept: (As an ordered pair!)

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20.

Using the following graph, identify the y-intercept: (As an ordered pair!)

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21.

Show your work!

Rewrite the following equation in function form (y=...) with simplified fraction terms.