Let S be the set of all points (x, y) in the x-y plane such that $$\mid x \mid + \mid y \mid \leq 2$$ and $$\m

Question

Let S be the set of all points (x, y) in the x-y plane such that $$\mid x \mid + \mid y \mid \leq 2$$ and $$\mid x \mid \geq 1.$$ Then, the area, in square units, of the region represented by S equals

Accepted Answer

Sum of the area of region I and II is the required area. Now, required area = 4 × 1 2 × 1 × 1 \ 4	imes\frac{\ 1}{2}	imes\ 1	imes\ 1 4 × 2 1 ​ × 1 × 1 = 2

Let S be the set of all points (x, y) in the x-y plane such that $\mid x \mid + \mid y \mid \leq 2$ and $\mid x \mid \geq 1.$ Then, the area, in square units, of the region represented by S equals

Let S be the set of all points (x, y) in the x-y plane such that $\mid x \mid + \mid y \mid \leq 2$ and $\mid x \mid \geq 1.$ Then, the area, in square units, of the region represented by S equals

Let S be the set of all points (x, y) in the x-y plane such that ∣x∣+∣y∣≤2\mid x \mid + \mid y \mid \leq 2∣x∣+∣y∣≤2 and ∣x∣≥1.\mid x \mid \geq 1.∣x∣≥1. Then, the area, in square units, of the region represented by S equals

Let S be the set of all points (x, y) in the x-y plane such that ∣x∣+∣y∣≤2\mid x \mid + \mid y \mid \leq 2∣x∣+∣y∣≤2 and ∣x∣≥1.\mid x \mid \geq 1.∣x∣≥1. Then, the area, in square units, of the region represented by S equals

Let S be the set of all points (x, y) in the x-y plane such that $\mid x \mid + \mid y \mid \leq 2$ and $\mid x \mid \geq 1.$ Then, the area, in square units, of the region represented by S equals

Let S be the set of all points (x, y) in the x-y plane such that $\mid x \mid + \mid y \mid \leq 2$ and $\mid x \mid \geq 1.$ Then, the area, in square units, of the region represented by S equals