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If \[x\] is treated as a function of \[y\], which form is a first-order linear differential equation?

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Question

If \[x\] is treated as a function of \[y\], which form is a first-order linear differential equation?

Options

  • \[\frac{d^2x}{dy^2}+P_{1}x=Q_{1}\]

  • \[\frac{dx}{dy}+P_{1}x=Q_{1}\]

  • \[\frac{dy}{dx}+P_{1}x=Q_{1}\]

  • \[\frac{dx}{dy}+P_{1}y=Q_{1}\]

MCQ
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Solution

When \[x\] is treated as a function of \[y\], the required form is \[\frac{dx}{dy}+P_{1}x=Q_{1}\]. This is the corresponding first-order linear form in \[x\].

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