The area of the region given by |x - 2y| + |x + 2y| ≤ 8 and xy ≥ 2 is / are

S = 2 ∫14(2 − 2x) dx = 4 [x − ln x]14 = 4(3 −ln4)

The area of the region given by |x - 2y| + |x + 2y| ≤ 8 and xy ≥ 2 is / are

S = 2 ∫14(2 − 2x) dx = 4 [x − ln x]14 = 4(3 −ln4)

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The area of the region given by $| x - 2y | + | x + 2y | \leq 8$ and $xy \geq 2$ is / are

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$4 (3 - l n 4)$

$4 (3 + l n 4)$

$4 (l n \frac{e^{3}}{4})$

$4 (l n e^{3})$

answer is A, C.

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$S = 2 \int_{1}^{4} (2 - \frac{2}{x}) d x = 4 {[x - \ln x]}_{1}^{4} = 4 (3 - \ln^{4})$

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The area of the region given by |x - 2y| + |x + 2y| ≤ 8 and xy ≥ 2 is / are

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The area of the region given by $| x - 2y | + | x + 2y | \leq 8$ and $xy \geq 2$ is / are