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A is the answer;.

11-x/5-x=8/3

which solves to x=7/5
=1.4
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Bunuel
The length and width of a rectangular yard are 11 meters and 5 meters respectively. If each dimension were reduced by x meters to make the ratio of length to width 8 to 3, what would be the value of x?

A. 1.4
B. 1.6
C. 1.8
D. 2.0
E. 2.2

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(11-x)/(5-x) = 8/3
x= 7/5
x= 1.4

Answer: A
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11-x/ 5-x = 8/3

33-3x= 40-8x

-3x+8x = 40-33

5x= 7

x=7/5 ------->1.4
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Answer = A

\(\frac{11-x}{5-x} = \frac{8}{3}\)

8(x-5) = 3(x-11)

5x = 7

\(x = \frac{7}{5} = 1.4\)
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Bunuel
The length and width of a rectangular yard are 11 meters and 5 meters respectively. If each dimension were reduced by x meters to make the ratio of length to width 8 to 3, what would be the value of x?

A. 1.4
B. 1.6
C. 1.8
D. 2.0
E. 2.2

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MAGOOSH OFFICIAL SOLUTION:
Attachment:
yardlengthandwidth_text.PNG
yardlengthandwidth_text.PNG [ 16.03 KiB | Viewed 15139 times ]
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\(\frac{11-x}{5-x}=\frac{8}{3}\)

\(3(11-x)=8(5-x)\)

\(33-3x=40-8x\)

\(5x=7\)

x=\(\frac{7}{5}\)
x=1.4
correct answer option A
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Bunuel
The length and width of a rectangular yard are 11 meters and 5 meters respectively. If each dimension were reduced by x meters to make the ratio of length to width 8 to 3, what would be the value of x?

A. 1.4
B. 1.6
C. 1.8
D. 2.0
E. 2.2

Kudos for a correct solution.

\(\frac{11 - x}{5 - x} = \frac{8}{3}\)

Or, \(33 - 3x = 40 - 8x\)

Or, \(5x = 7\)

Or, \(x = 1.4\), Answer must be (A)
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Bunuel
The length and width of a rectangular yard are 11 meters and 5 meters respectively. If each dimension were reduced by x meters to make the ratio of length to width 8 to 3, what would be the value of x?

A. 1.4
B. 1.6
C. 1.8
D. 2.0
E. 2.2


Solution:

We can create the equation:

(11 - x) / (5 - x) = 8/3

33 - 3x = 40 - 8x

5x = 7

x = 1.4

Answer: A
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