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What is the ratio comparing the length in a drawing to the corresponding length of the object is called?
1 answer
scale
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the points A,B,C and D lie on a straight line. The ratio of the length of AB to the length of BC is 3:4 and the ratio of the
Top answer:
AC = AB+BC = 3+4 = 7 AC/CD = 2/1, so CD = 7/2 AD = AC+CD, so BC/AD = 4/(7 + 7/2) = 8/21
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the ratio of a length on a scale drawing or model to the corresponding length on the real object....is called what?
Top answer:
the scale
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A stick of length 1 is broken into two pieces of length Y and 1−Y respectively, where Y is uniformly distributed on [0,1] .
Top answer:
fR(r)= 2 / ((r + 1)^2)
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The length of a table is 6 feet on a scale drawing the, length is 2 inches write three possible scales for drawing
Top answer:
1. Scale: 2in = 6Ft 2. Scale: 1in = 3Ft. 3. Scale: 1/2 in = 1.5 Ft.
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the length of a table is 6 feet. On a scale drawing, the length is 2 inches. Write three possible scales for the drawing.
Top answer:
1 inch = 3 feet 1/2 inch = 1.5 feet 2 inches = 6 feet
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Which statement is true about the ratios comparing the width and length of each painting?
The paintings' width to length ratios
Top answer:
The correct statement is: The paintings' width to length ratios are equal because the ratio 4 to 6
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A stick of length 1 is broken into two pieces of length Y and 1-Y respectively, where Y is uniformly distributed on [0,1]. Let R
Top answer:
To find the PDF of R, we first need to determine the PDF of the length of the smaller piece, Y.
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peter drew a scale drawing of is room with a length of 10 inches.the actual length of his room is 13 1/9 feet.the actual length
Top answer:
We can set up a proportion: 10 inches (drawing) is to x inches (desk length in drawing) as 13 1/9
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peter drew a scale drawing of is room with a length of 10 inches.the actual length of his room is 13 1/9 feet.the actual length
Top answer:
We can use proportions to solve the problem. Let x be the length of the desk in the drawing. We can
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an artist is using tiles and boards for a project a tile has length 1/3 ft and width 1/3 ft. a board has length 1/6 yd and width
Top answer:
(1/3 ft)/ (1/6 yd) but, since 1 yd = 3 ft, you have = (1/3 ft) / (1/2 ft) = (1/3) / (1/2) = 2/3
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