A rug has an area of 2/3 of a square meter and has a length of 5/6 of a meter. Determine the width of the rug
Answers
A = 2/3 m^2
L = 5/6 m
A = L X W
A/L = W
2/3 / 5/6 = W
2/3 • 6/5 = 12/15 = 4/5.
Width of the rug is 4/5.
Final answer:
The width of the rug is determined by dividing its area by its length. Given that the area is 2/3 of a square meter and the length is 5/6 of a meter, the width of the rug is 4/5 of a meter.
Explanation:
The area of a rectangle is determined by multiplying its length by its width. In this question, we know the area and the length of the rug, so we can calculate its width using this formula:
Width = Area / Length
From the question, we know that the area of the rug is 2/3 of a square meter and the length is 5/6 of a meter. Substituting these values into our formula we get:
Width = 2/3 / 5/6
To simplify this fraction, we multiply the top and bottom of the fraction by the reciprocal of 5/6, which is 6/5. Hence we get:
Width = (2/3) * (6/5) = 4/5 m.
Therefore, the width of the rug is 4/5 of a meter.
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20.8 kg = 20L
10.5 kg = ?L
Independent variable (y) : 20.8 kg
Dependent variable (x) : 20L
Find k, or a number that will be multiplied to the dependent variable to produce the independent variable.
20.8 kg = k (20L)
20.8 kg ÷ 20L = k
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Use k to find the dependent variable in the second set of items.
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