The differential equation obtained by eliminating arbitrary constant from the equation $y^2=(x+c)^3$

Описание: The differential equation obtained by eliminating arbitrary constant from the equation $y^2=(x+c)^3$ is
(A) $\left(\frac{d y}{d x}\right)^3=27 y$
(B) $\left(\frac{d y}{d x}\right)^3=-27 y$
(C) $8\left(\frac{d y}{d x}\right)^3=27 y$
(D) $8\left(\frac{d y}{d x}\right)^3+27 y=0$




DIFFERENTIAL EQUATIONS -    • DIFFERENTIAL EQUATIONS  

MATHEMATICAL LOGIC -    • MATHEMATICAL LOGIC  

MATRICES -    • MATRICES  

STRAIGHT LINE -    • STRAIGHT LINE  

APPLICATION OF DEFINITE INTEGRATION -    • APPLICATION OF DEFINITE INTEGRATION  

DEFINITE INTEGRATION -    • DEFINITE INTEGRATION  

FUNCTIONS -    • FUNCTIONS  


INDEFINITE INTEGRATION -    • INDEFINITE INTEGRATION  

Trigonometric Functions -    • TRIGONOMETRIC FUNCTIONS  

Line and Plane -    • LINE AND PLANE  

APPLICATION OF DERIVATIVES -    • APPLICATION OF DERIVATIVES  

VECTORS -    • VECTORS  

Differentiation -    • DIFFERENTIATION  

Pair of Straight Line -    • PAIR OF STRAIGHT LINES  

Probability Distribution -    • Probability Distribution  

Binomial Distribution -    • BINOMIAL DISTRIBUTION  

Linear Programming -    • LINEAR PROGRAMMING  

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