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A. None of these
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B. A circle
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C. A square
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D. A triangle
Explanation
The given inequalities define a region in the Cartesian plane:
a - δ ≤ x ≤ a + δ (horizontal bounds)
b - δ ≤ y ≤ b + δ (vertical bounds)
This region forms a square with:
Center at (a, b)
Side length of 2δ
The answer is A square.
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A. Origin
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B. Vertex
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C. Midpoint
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D. Centroid
Explanation
The point where two boundary lines of a solution region (in linear programming or systems of inequalities) intersect is called a Vertex
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