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In (dy)/(dx),x is a independent variable and y is the dependent variable.If independent and dependent variables are interchanged (dy)/(dx) becomes (dx)/(dy) and these two are connected by the relation (dy)/(dx)(dx)/(dy)=1. Find a relation between (d^(2)y)/(dx^(2)) and (d^(2)x)/(dy^(2))

In (dy)/(dx),x is independent variable and y is the dependent variable.If independent and dependent variables are interchanged (dy)/(dx) becomes (dx)/(dy) and these two are connected by the relation (dy)/(dx)(dx)/(dy)=1. Find a relation between (d^(2)y)/(dx^(2)) and (d^(2)x)/(dy^(2))

Double Differentiation|Maxima Minima|Differentiation Questions|Chain Rule|Power Chain Rule|Definition Of Differentiation|Geometrical Meaning Of Differentiation|Derivative Of A Constant|Power Rule|Constant Multiple Rule|Sum & Difference Rule|Product Rule|Quotient Rule|Derivative Of Trigonometric Functions|Derivative Of Logarithm & Exponential Function

Definition Of Differentiation|Geometrical Meaning Of Differentiation|Derivative Of A Constant|Power Rule|Contant Multiple Rule|Sum & Difference Rule|Product Rule|Quotient Rule|Derivative Of Trigonometric Functions|Derivative Of Logarithm & Exponential Function

Assertion (A) : We cannot find out the regression of x on y from that of y on x. Reason (R) : In one equation x is dependent variable and y is independent whereas in other equation y is dependent variable and x is independent.