Solving Scale Problems Using Proportions Answers

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The square represents a scale model that was created by using a factor of 4. Which is true of the measures of the sides of the original square?

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A
Each side of the original square is the length of each side of the scale model.
Option A
B
Each side of the original square is 4 times the length of each side of the scale model.
C
Each side of the original square is the same length as each side of the scale model.
D
Each side of the original square is 4 feet less than the scale model.
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Each side of the regular hexagon below has the same measure.If a model of the hexagon is made by using a scale factor of 6, which applies to the model? Select two options.

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A
The model represents a reduction.
B
Each side of the model is 15 feet long.
C
The model is proportional to the original hexagon.
D
One side of the model can be 8.5 feet.
E
The scale factor is divided by 2.5 to get the dimensions of the model.
3

Fabian used a ratio table to show the original dimensions of a rectangle and the dimensions when the rectangle is changed by a scale factor. He forgot to enter the length of the new rectangle.Scale factor12.5Width615Length9 Which length is missing from Fabian’s table?

A
3.6
B
11.5
C
21.6
D
22.5

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