Find area enclosed by in square units.
Details And Assumptions:
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Consider the boundaries of each dimension by making one component(the x and then the y) zero. This implies that ∣ x ∣ ≤ 2 and ∣ y ∣ ≤ 3 . Since this space is bounded linearly we should realize that we have a rhombus. The way to calculate the area for such a shape is by multiplying the length of the diagonals and then dividing that result by two. The diagonals are clearly of length 4 and 3 which can be surmised from the two inequalities derived earlier and making note that x can be both positive and negative.