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IM 7.1.9 Lesson: Creating Scale Drawings

Without calculating, decide which quotient is larger.

Select all that apply
  • A
  • B
Check my answer (3)

Without calculating, decide which quotient is larger.

Select all that apply
  • A
  • B
Check my answer (3)

Without calculating, decide which quotient is larger.

Select all that apply
  • A
  • B
Check my answer (3)

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). Noah wants to create a floor plan that is a scale drawing. 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). Noah wants to create a floor plan that is a scale drawing. 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.

Use the Point tool and the Segment tool to draw the walls of Noah's scale floor plan in the applet.

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?