A board game uses a triangular piece measuring 3 inches on each side. The travel version of the game uses a triangle in a proportional relationship to the original. It measures 0.5 inches on each side. Identify the scale factor used to create the travel version of the piece.(1 point) Responses
The scale factor used to create the travel version of the triangular piece is 1/6.
Randee draws these two triangles with lengths given in centimeters. What scale factor does she use to create the copy on the right from the original on the left? (1 point) Responses 12 Start Fraction 1 over 2 End Fraction 2 2 113 1 Start Fraction 1 over 3 End Fraction 123
Based on the information given, we cannot determine the scale factor used to create the copy on the right from the original on the left. Additional information about the lengths of the triangles would be necessary to calculate the scale factor.
Use the image to answer the question. Scale: 1 box = 4 centimeters Reproduce the scale drawing so that it has a scale of 1 box = 2 centimeters. Which shows the correct new scale drawing? (1 point) Responses Scale: 1 box = 2 centimeters Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 3 units long and 1 unit wide, labeled with 3 and 1 respectively. Scale: 1 box = 2 centimeters Scale: 1 box = 2 centimeters Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 12 units long and 2 units wide, labeled with 12 and 2 respectively. Scale: 1 box = 2 centimeters Scale: 1 box = 2 centimeters Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 12 units long and 4 units wide, labeled with 12 and 4 respectively. Scale: 1 box = 2 centimeters Scale: 1 box = 2 centimeters Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 6 units long and 3 units wide, labeled with 6 and 3 respectively. Scale: 1 box = 2 centimeters Skip to navigation
The correct new scale drawing would be the one labeled as "Scale: 1 box = 2 centimeters" with the image of a grid and a rectangle drawn on it. The rectangle in this drawing is labeled with a length of 6 units and a width of 3 units.
Use the image to answer the question. Scale: 1 box = 5 feet Reproduce the scale drawing of Thomas’s front yard so that it has a scale of 1 box = 10 feet. Which shows the new scale drawing? (1 point) Responses Scale: 1 box = 5 feet Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 6 units long and 3 units wide, labeled with 6 and 3 respectively. Scale: 1 box = 5 feet Scale: 1 box = 5 feet Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 3 units long and 2 units wide, labeled with 3 and 2 respectively. Scale: 1 box = 5 feet Scale: 1 box = 5 feet Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 16 units long and 12 units wide, labeled with 16 and 12 respectively. Scale: 1 box = 5 feet Scale: 1 box = 5 feet Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 4 units long and 3 units wide, labeled with 4 and 3 respectively. Scale: 1 box = 5 feet Skip to navigation
The new scale drawing would be the one labeled as "Scale: 1 box = 10 feet" with the image of a grid and a rectangle drawn on it. The rectangle in this drawing is labeled with a length of 16 units and a width of 12 units.
Use the image to answer the question. Scale factor: 1 box = 6 inches Maisie needs to convert this scale drawing from a scale factor of 1 box = 6 inches to a scale factor of 1 box = 12 inches. The length in the scale drawing shown is 10 boxes. What will be the length of the boxes in the new drawing? (1 point) Responses 5 5 20 20 12 12 1 1 Skip to navigation
To convert from a scale factor of 1 box = 6 inches to a scale factor of 1 box = 12 inches, we need to double the length of the boxes in the new drawing.
Since the length in the scale drawing shown is 10 boxes, the length of the boxes in the new drawing will be 10 multiplied by 2, which equals 20.
Therefore, the length of the boxes in the new drawing will be 20 inches.