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Laabri

Unit 1A Study Guide

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40.

How many dots would there be in Step 10?

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41.

Which expressions below could be an expression that defines the number of dots as a function of the step number, n? (Select all that apply.)

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1.

How many squares in step 4?

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2.

How many squares in step 22?

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3.

Write an equation that relates the step number, n, to the number of boxes, b.

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4.

How many squares in step 9?

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5.

Write an equation that relates the step number, n, to the number of boxes, b.

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6.

Write an equation that models the baseball's height. Let h represent the ball's height in feet, and t represent time in seconds after it is dropped (from 75 feet).

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7.

What is a reasonable domain for the equation? (Round to the nearest tenth if necessary.)

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8.

Approximately how long does it take for the baseball to hit the ground? (Round to the nearest tenth.)

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9.

The same baseball is thrown from a height of 75 feet with an initial vertical velocity of 65 feet per second. Write an equation that models the baseball's height. Let h represent the ball's height in feet, and t represent time in seconds after it is thrown.

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10.

What is a reasonable domain for the equation? (Round to the nearest tenth if necessary.)

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11.

Approximately what is the maximum height of the baseball? (Round to the nearest tenth.)

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12.

Expand (x - 5)(x + 7). Write your answer in standard form.

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13.

Expand (2x + 10)(3x - 4). Write your answer in standard form.

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14.

Expand (x - 10)2. Write your answer in standard form.

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15.

Expand 3(x + 1)(x - 1). Write your answer in standard form.

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16.

Expand 4(x2 + 9x - 8). Write your answer in standard form.

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17.

Number of customers for row 1?

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18.

Revenue for row 2?

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19.

Number of customers for row 3?

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20.

Revenue for row 4?

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21.

Number of customers for row 5?

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22.

Number of customers if the membership fee is m?

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23.

Write an equation to represent R, revenue, as a function of m, the membership fee.

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24.

Based on the graph of the function, how much should Anytime Fitness charge for membership?

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25.

How much will they earn in revenue at this cost?

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26.

Where is the coordinate of one x-intercept of this graph?

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27.

Where is the coordinate of the other x-intercept of this graph?

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28.

l represents length and 45 - l represents width. Write an equation that models A, the area of the pasture in square feet, as a function of l, the length in feet.

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29.

What is a reasonable domain for the equation? (Round to the nearest tenth if necessary.)

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30.

What should the contractor choose for a length if he wants to maximize the area of the pasture?

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31.

What would the maximum possible area of the pasture be?

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32.

What are the coordinates for one of the x-intercepts of the graph?

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33.

What are the coordinates for the other x-intercepts of the graph?

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34.

Match each number in the equation with the part of the situation it represents.

Draggable itemarrow_right_altCorresponding Item

-16

arrow_right_alt

Initial height

4

arrow_right_alt

Initial vertical velocity

85

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Effect of gravity

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35.

What is the ball's maximum height? (Round to the nearest tenth.)

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36.

How long does it take for the football to reach its maximum height? (Round to the nearest tenth.)

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37.

How long does it take for the football to hit the ground? (Round to the nearest tenth.)

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38.

Whose work is correct?

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39.

What is (2n - 3)(n + 4) in standard form?