Let A= \{(x, y) \in \mathbb{R}^2: y \geq 0,2 x \leq y \leq \sqrt{4-(x-1)^2}\} and {\B}= \{( {\x}, {\y}) \in \mathbb{R} \times \mathbb{R}: 0 \leq {\y} \leq \min \{2 {\x}, \sqrt{4-( {\x}-1)^2}\} \} Then the ratio of the area of {\A} to the area of {\B} is [29-Jan-2023 Shift 1]

Area Under The Curves Part 1

Section: Mathematics

Question : 12 of 100

Marks: +1, -0

Let A={(x,y)∈ℝ2:y≥0,2x≤y≤√4−(x−1)2} and B={(x,y)∈ℝ×ℝ:0≤y≤min{2x,√4−(x−1)2}} Then the ratio of the area of A to the area of B is

[29-Jan-2023 Shift 1]

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