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DIPTI PUBLICATION ( AP EAMET)-DIFFERENTIAL EQUATIONS-Exercise 1
- The solution of the differential equation ydx + (x + x^(2)y) dy = 0 is
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- dx + dy = (x + y) (dx -dy) rArr log (x + y) =
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- The solution of the differenital equation (dy)/(dx) = (x +y)/(x) satis...
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- The solution of (dy)/(dx) + 1 = e^(x + y) is
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- The solution of (dy)/(dx) = (x-y)^(2) is
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- The solution of (dy)/(dx) = (3x + y + 4)^(2) is
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- The equation of the cure passing through the origin and satisfying the...
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- The solution of (x+y +1) (dy)/(dx) =1 is
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- Solve (dy)/(dx)-x tan (y-x)=1
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- (dy)/(dx) + 2x tan (x-y) = 1 rArr sin (x-y) =
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- The solution of (dy)/(dx) = sec (x +y) is
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- The solution of (dy)/(dx) = tan^(2) (x+y) is
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- The solution of tan y (dy)/(dx) = sin (x+y) + sin(x-y) is
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- The solution of the differential equation (dy)/(dx) = sin (x +y) tan (...
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- A particular solution of (dy)/(dx) = (x(2 log x +1))/(sin y + y cos y)...
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- The differential equation y (dy)/(dx) + x =a represents
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- If the subnormal at every point of a curve is a constant k, then its e...
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- The family of curves , in which the subtangent at any point to any cur...
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- The curve whose subtangent is twice the abscissa of the point of conta...
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- If the length of the subtangent at any point of a curve is constant , ...
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