The solution of d^2ydx^2=0 represents

Question

Accepted Answer

Correct answer: A. (a) Given differential equation d^2ydx^2=0 ⇒ d dx ( dy dx )=0 d ( dy dx )=0 Integrating both the sides, we get ⇒ dy dx=a ⇒ dy= adx Again integrating, we get y= ax+b. It represents a equation of straight line.

$The solution of \frac{d ^{2} y}{d x ^{2}} = 0 represents$

Solution

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