IM 7.1.9 Lesson: Creating Scale Drawings

Without calculating, decide which quotient is larger.
Without calculating, decide which quotient is larger.
Without calculating, decide which quotient is larger.
Here is a rough sketch of Noah’s bedroom (not a scale drawing). Noah wants to create a floor plan that is a scale drawing. The actual length of Wall C is 4 m. To represent Wall C, Noah draws a segment 16 cm long. Use the app below to help you determine what scale he is using. Explain or show your reasoning.
Here is a rough sketch of Noah’s bedroom (not a scale drawing).[br][br][img]data:image/png;base64,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[/img][br][br]Noah wants to create a floor plan that is a scale drawing.[br]Find another way to express the scale.
Discuss your thinking with your partner. How do your scales compare?
Here is a rough sketch of Noah’s bedroom (not a scale drawing).[br][br][img]data:image/png;base64,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[/img][br][br]Noah wants to create a floor plan that is a scale drawing.[br]The actual lengths of Wall A, Wall B, and Wall D are 2.5 m, 2.75 m, and 3.75 m. Determine how long these walls will be on Noah’s scale floor plan.
[size=150]Use the Point tool [img]data:image/png;base64,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[/img] and the Segment tool [img]data:image/png;base64,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[/img] to draw the walls of Noah's scale floor plan in the applet.[/size]
If Noah wanted to draw another floor plan on which Wall C was 20 cm, would 1 cm to 5 m be the right scale to use? Explain your reasoning.
A rectangle around Utah is about 270 miles wide and about 350 miles tall. The upper right corner that is missing is about 110 miles wide and about 70 miles tall. Make a scale drawing of Utah where 1 centimeter represents 50 miles.
A rectangle around Utah is about 270 miles wide and about 350 miles tall. The upper right corner that is missing is about 110 miles wide and about 70 miles tall. Make a scale drawing of Utah where 1 centimeter represents 75 miles.
How do the two drawings compare? How does the choice of scale influence the drawing?

IM 7.1.9 Practice: Creating Scale Drawings

An image of a book shown on a website is 1.5 inches wide and 3 inches tall on a computer monitor. The actual book is 9 inches wide.[br][br]What scale is being used for the image?
An image of a book shown on a website is 1.5 inches wide and 3 inches tall on a computer monitor. The actual book is 9 inches wide.[br][br]How tall is the actual book?
The flag of Colombia is a rectangle that is 6 ft long with three horizontal strips.[br][br][list][*]The top stripe is 2 ft tall and is yellow.[/*][*]The middle stripe is 1 ft tall and is blue.[/*][*]The bottom stripe is also 1 ft tall and is red.[/*][/list][br][img]data:image/png;base64,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[/img]
Create a scale drawing of the Colombian flag with a scale of 1 cm to 2 ft.
Create another scale drawing of the Colombian flag with a scale of 2 cm to 1 ft.
These triangles are scaled copies of each other.[br][br][img]data:image/png;base64,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[/img][br][br]For the following pairs of triangles, the area of the second triangle is how many times larger than the area of the first?[br][list][*]Triangle G and Triangle F[br][/*][/list]
These triangles are scaled copies of each other.[br][br][img]data:image/png;base64,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[/img][br][br]For the following pairs of triangles, the area of the second triangle is how many times larger than the area of the first?[br][list][*]Triangle G and Triangle B[br][/*][/list]
These triangles are scaled copies of each other.[br][br][img]data:image/png;base64,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[/img][br][br]For the following pairs of triangles, the area of the second triangle is how many times larger than the area of the first?[br][list][*]Triangle B and Triangle F[br][/*][/list]
These triangles are scaled copies of each other.[br][br][img]data:image/png;base64,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[/img][br][br]For the following pairs of triangles, the area of the second triangle is how many times larger than the area of the first?[br][list][*]Triangle F and Triangle H[br][/*][/list]
These triangles are scaled copies of each other.[br][br][img]data:image/png;base64,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[/img][br][br]For the following pairs of triangles, the area of the second triangle is how many times larger than the area of the first?[br][list][*]Triangle G and Triangle H[br][/*][/list]
These triangles are scaled copies of each other.[br][br][img]data:image/png;base64,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[/img][br][br]For the following pairs of triangles, the area of the second triangle is how many times larger than the area of the first?[br][list][*]Triangle H and Triangle B[br][/*][/list]
Here is an unlabeled rectangle, followed by other quadrilaterals that are labeled. Select all quadrilaterals that are scaled copies of the unlabeled rectangle. [br][br][img]data:image/png;base64,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[/img]
Explain why you chose those quadrilaterals as scaled copies of the unlabeled rectangle.
On the graph app, draw a different scaled version of the original unlabeled rectangle.

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