Let S1 be the plane figure consisting of the points (x, y) given by the inequalities |x – 1| ≤ 2 and |y + 3| ≤3. Let S2 be the plane figure given by the inequalities x – y ≥ – 2, y ≥ 1, and x ≤ 3. Let S be the union of S1 and S2. The area of S is,

Let S1 be the plane figure consisting of the points (x, y) given by th

1.	Let S1 be the plane figure consisting of the points (x, y) given by the inequalities \|x – 1\| ≤ 2 and \|y + 3\| ≤3. Let S2 be the plane figure given by the inequalities x – y ≥ – 2, y ≥ 1, and x ≤ 3. Let S be the union of S1 and S2. The area of S is,
A.	26
B.	28
C.	32
D.	34
Answer» D. 34

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Let S1 be the plane figure consisting of the points (x, y) given by the inequalities |x – 1| ≤ 2 and |y + 3| ≤3. Let S2 be the plane figure given by the inequalities x – y ≥ – 2, y ≥ 1, and x ≤ 3. Let S be the union of S1 and S2. The area of S is,

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