The solution of the differential equation (x x) d y d x +y=2 x , is
Mathematics · JEE Main · NTA Exams — Differential Equations
The solution of the differential equation \((x \log x) \frac{d y}{d x}+y=2 \log x\), is
- \(y \log x=\log x+c\)
- \(\log x=(y \log x)^{2}+c\)
- \(y \log x=(\log x)^{2}+c\)
- None of these
Answer
(C) y x=( x)^ 2 +c
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- The solution of the differential equation, d y d x =(x-y)^ 2 , where y(1)=1 , is:
- The solution of the differential equation (x-1) d y+y d x=x(x-1) y^ 1 3 d x , is
- The solution of the differential equation xy d y d x = (1+y^ 2 ) (1+x+x^ 2 ) (1+x^ 2 ) is -
- The solution of the differential equation (4 x+2 y-2) d x-(2 x+y+1) d y=0 :
- The solution of differential equation dy dx – y tan x = – y 2 sec x is :
- The solution of differential equation d y d x +y= 1+ x 1+ x , is
- Solve ( d y d x ) y= (x+y)+ (x-y) .
- The solution of the differential equation (1+y^ 2 ) d x= [ ^ -1 y-x ] d y is :
More Differential Equations questions · Browse all practice questions