QUESTION IMAGE
Question
a warm quilt: practice coordinates
instructions partially visible plot coordinates as a guide for the geometry pattern
To solve this problem, we need to determine the coordinates of each shape on the quilt. Let's assume the x - axis (horizontal) and y - axis (vertical) have markings starting from 0. We will identify the x and y coordinates for each shape:
Step 1: Identify the shape with a diamond inside a square
Looking at the graph, the shape with a diamond inside a square is at \(x = 5\) and \(y = 7\) (assuming the grid lines are numbered starting from 0 at the bottom - left). So its coordinates are \((5,7)\).
Step 2: Identify the hexagon with a circle inside
The hexagon with a circle inside is at \(x = 2\) and \(y = 2\). So its coordinates are \((2,2)\).
Step 3: Identify the oval with a square inside
The oval with a square inside is at \(x = 6\) and \(y = 1\). So its coordinates are \((6,1)\).
Step 4: Identify the pentagon with a triangle inside
The pentagon with a triangle inside is at \(x = 1\) and \(y = 1\). So its coordinates are \((1,1)\).
Step 5: Identify the square with an oval inside
The square with an oval inside is at \(x = 2\) and \(y = 7\). So its coordinates are \((2,7)\).
Step 6: Identify the double - circle
The double - circle is at \(x = 1\) and \(y = 4\). So its coordinates are \((1,4)\).
Step 7: Identify the star with a circle inside
The star with a circle inside is at \(x = 4\) and \(y = 4\). So its coordinates are \((4,4)\).
Step 8: Identify the star (the other one)
The other star is at \(x = 5\) and \(y = 1\). So its coordinates are \((5,1)\).
Step 9: Identify the square (the bottom one)
The bottom square is at \(x = 3\) and \(y = 0\). So its coordinates are \((3,0)\).
If we are filling the table (assuming the first column is the shape and the second is the coordinates):
| Shape | Coordinates |
|---|---|
| Hexagon - with - circle | \((2,2)\) |
| Oval - with - square | \((6,1)\) |
| Pentagon - with - triangle | \((1,1)\) |
| Square - with - oval | \((2,7)\) |
| Double - circle | \((1,4)\) |
| Star - with - circle | \((4,4)\) |
| Star | \((5,1)\) |
| Square (bottom) | \((3,0)\) |
(Note: The coordinates are based on the assumption of the grid numbering. If the grid has a different numbering system, the coordinates will change accordingly. Also, the problem statement was a bit unclear about what exactly was being asked, so this is a general approach to finding the coordinates of the shapes on the coordinate plane for the quilt - related problem.)
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To solve this problem, we need to determine the coordinates of each shape on the quilt. Let's assume the x - axis (horizontal) and y - axis (vertical) have markings starting from 0. We will identify the x and y coordinates for each shape:
Step 1: Identify the shape with a diamond inside a square
Looking at the graph, the shape with a diamond inside a square is at \(x = 5\) and \(y = 7\) (assuming the grid lines are numbered starting from 0 at the bottom - left). So its coordinates are \((5,7)\).
Step 2: Identify the hexagon with a circle inside
The hexagon with a circle inside is at \(x = 2\) and \(y = 2\). So its coordinates are \((2,2)\).
Step 3: Identify the oval with a square inside
The oval with a square inside is at \(x = 6\) and \(y = 1\). So its coordinates are \((6,1)\).
Step 4: Identify the pentagon with a triangle inside
The pentagon with a triangle inside is at \(x = 1\) and \(y = 1\). So its coordinates are \((1,1)\).
Step 5: Identify the square with an oval inside
The square with an oval inside is at \(x = 2\) and \(y = 7\). So its coordinates are \((2,7)\).
Step 6: Identify the double - circle
The double - circle is at \(x = 1\) and \(y = 4\). So its coordinates are \((1,4)\).
Step 7: Identify the star with a circle inside
The star with a circle inside is at \(x = 4\) and \(y = 4\). So its coordinates are \((4,4)\).
Step 8: Identify the star (the other one)
The other star is at \(x = 5\) and \(y = 1\). So its coordinates are \((5,1)\).
Step 9: Identify the square (the bottom one)
The bottom square is at \(x = 3\) and \(y = 0\). So its coordinates are \((3,0)\).
If we are filling the table (assuming the first column is the shape and the second is the coordinates):
| Shape | Coordinates |
|---|---|
| Hexagon - with - circle | \((2,2)\) |
| Oval - with - square | \((6,1)\) |
| Pentagon - with - triangle | \((1,1)\) |
| Square - with - oval | \((2,7)\) |
| Double - circle | \((1,4)\) |
| Star - with - circle | \((4,4)\) |
| Star | \((5,1)\) |
| Square (bottom) | \((3,0)\) |
(Note: The coordinates are based on the assumption of the grid numbering. If the grid has a different numbering system, the coordinates will change accordingly. Also, the problem statement was a bit unclear about what exactly was being asked, so this is a general approach to finding the coordinates of the shapes on the coordinate plane for the quilt - related problem.)