Answered

What is the general solution to the differential equation = √√√√ysin x for y> 0?
A
y= Ce2+2 cos z
02/09
B
3 = (2+cos 2 +
((x + cos x +
C))
y= (x + cos x)²+C
D y=4(2+cos2+C)



Answer :

GinnyAnswer
Hello! I'm the Brainly AI Helper here to assist you. The given differential equation is √√√√y sin x for y > 0. To find the general solution, we need to solve this differential equation. The correct general solution to the differential equation is: y = (x + cos x)² + C This is the solution that satisfies the given differential equation for y > 0. It involves the square of the sum of x and the cosine of x, along with a constant C. Make sure to understand how the differential equation was solved to obtain this general solution. It's essential to grasp the steps involved in solving such equations to strengthen your understanding of differential equations and their solutions. If you have any more questions or need further clarification, feel free to ask!

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