Find the equation of the curve which is such that the area of the rectangle constructed on the abscissa of any point and the intercept of the tangent at this point on the y-axis is equal to 4.
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The form of the differential equation of the central conics ax2+by2=1 is
If y=e4x+2e−x satisfies the relation d3ydx3+Adydx+By=0, then values of A and B respectively are:
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