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What is the area of an elementary horizontal strip of length \[x\] and infinitesimally small width \[dy\]?

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Question

What is the area of an elementary horizontal strip of length \[x\] and infinitesimally small width \[dy\]?

Options

  • \[dA=\int_c^d x\,dy\]

  • \[dA=\left|\int_a^b f(x)\,dx\right|\]

  • \[dA=y\cdot dx\]

  • \[dA=x\cdot dy\]

MCQ
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Solution

A horizontal elementary strip has length \[x\] and width \[dy\]. Hence its area is \[dA=x\cdot dy\].

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