If the clothing maker bought 500 m2 of this fabric, how much money did he lose? Use 1tepiz=0.625dollar and 0.9144m=1yard.
2 answers:
He lost $ 53,239 for the 500 m² of clothes he paid
<h3><em>Further explanation </em></h3>
7 main quantities have been determined based on international standards, namely:
- 1. Length, meters (m)
- 2. Time, second (s)
- 3. Mass, kilograms (kg)
- 4. Temperature, kelvin (K)
- 5. Light intensity, candela (cd)
- 6. Electric current, ampere (A)
- 7. Amount of substance, mol (m)
The derivative magnitude is the quantity of principal quantities. So in addition to 7 principal quantities, other quantities are derived quantities
Yard is a unit of length commonly used by Commonwealth countries
The agreed conversion is
0.9144 m = 1 yard or 1 m = 1.0933 yards
So that 1 m² = 1,196 yards²
In the problem, there are 500 m² paid so the conversion is = 598 yards2²
To find out how many dollars the loss is, then we have to compare local prices (in this case prices in New York) with prices at small islands
1. We see prices in New York:
The price of this cloth in New York is 120 dollars / yard, so for 598 yards² the pay is:
$ 120 / yard² x 598 yards² = $ 71,760
2. We see prices at a small island
1 tepiz = $ 0.625
the clothing maker accepts 400 tepizes / m² so the number of dollars becomes:
400 tepizes / m² x $ 0.625 = $ 250 / m² = $ 209.03 / yard²
so that for the 598 yards paid:
$ 209.03 / yard² x 598 yard² = $ 124,999.94
We see that the price paid in the small island is more than the price in New York with a difference:
$ 124,999.94 - $ 71,760 = $ 53,239
<h3><em>Learn more </em></h3>A vineyard has 145 acres of Chardonnay grapes
the mass of a gold bar that is 7,379 × 10-4 m3 in volume
the quantity of 0.0075 meters expressed in centimeters
Keywords: Yard, cloth, dollars
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Answer:
B. The two dimensions are the same in the triangles as they were in the rectangle.
Step-by-step explanation:
Given
Initial Shape: Rectangle (Before cut)
Final Shape: Triangles (After cut)
<em>Note that this can be explained properly with the use of attachments</em>
See attachment 1 for Before Cut
Before Cut represent the full rectangle before Jackie cut the piece of paper.
Let H and B represent the height and base of the triangle
Given that the rectangle is cut diagonally, this means that the cutting starts and ends at the opposite edges of the rectangle
See attachment 2 for After Cut
After Cut represent the two triangles after cutting the rectangle
From the attachment, you'll observe that the dimension of the two triangles (Triangle 1 and Triangle 2) are the same as it is with the rectangle;
In other words, the two triangle have their heights as H and their bases as B.
Hence, it can concluded that the two dimensions are the same in the triangles as they were in the rectangle.
