Marc wants to put this picture in the school newspaper in a space that is 5 inches tall.

If he enlarges the picture proportionally so it is 5 inches tall, how wide will it be?

A. 2 |
3
4 |

B. 3 |
1
2 |

C. 2 |
1
2 |

D. 3 |
3
4 |

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*Use the spinner shown to answer this question.*

What is the probability of spinning an even number on this spinner?

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Use the figure above to answer the questions.

What is the measure of angle A?

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What is the perimeter of the figure?

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The sides of square B are twice as long as the sides of square A.

What is the area of square B?

- a flower sticker on each 4th locker beginning with locker 4,
- a red band of color on each 10th locker beginning with locker 10, and
- a balloon sticker on each 15th locker beginning with locker 15.

**all three**decorations?

What number is 100 more than 99,999?

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In the figure below, lines CD and EF are parallel.
What is the measure of angle BHF?

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Which set of line segments cannot be used to form a triangle?

**First, square the input number. Then subtract the input number from its square.**

Jake reads in the newspaper that one U.S. dollar was worth $1.37 in Canadian money.

If *n* stands for the number of U.S. dollars, what expression represents the value, *v*, of those dollars in Canadian money?

How many rectangles are there in **Figure 3**?

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Time of Swing |
Length of Pendulum |

1 second | 1 unit |

2 seconds | 4 units |

3 seconds | 9 units |

4 seconds | 16 units |

According to the pattern shown in the table above,

what would be the length of the pendulum if the swing took 6 seconds?

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The table below shows the number of rectangles in figures 1 through 4 above. Predict the number of rectangles in the **7th figure.**

Figure |
Total Rectangles |

1 | 1 |

2 | 3 |

3 | 6 |

4 | 10 |

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What is the area of the shaded part of this figure? (assume π = 3.14)

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Time of Swing |
Length of Pendulum |

1 second | 1 unit |

2 seconds | 4 units |

3 seconds | 9 units |

4 seconds | 16 units |

Which of the following equations shows the relationship between the length of the pendulum,

*l*, and the time of swing,

*t*?

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