EC > GATE 2018 > Differential Equations
A curve passes through the point (x=1,y=0) and satisfies the differential equation dy/dx=(x2+y2)/2y+y/x. The equation that describes the curve is
A
In(1+y2/x2)=x-1
B
1/2ln(1+y2/x2)=x-1
C
ln(1+y/x)=x-1
D
1/2ln(1+y/x)=x-1

Correct : a

Similar Questions

The general form of the complementary function of a differential equation is given by $y(t)=(At+B)e^{-2t}$, where A and B are real constants determined by the i...
#32 MCQ
The general solution of d²y/dx² - 6dy/dx + 9y = 0 is
#288 MCQ
Which one of the following options contains two solutions of the differential equation dy/dx=(y-1)x ?
#311 MCQ

Related Topics

curve differential equation GATE EC 2018 logarithmic curve EC gate differential equation curve logarithmic EC GATE 2018 EC curve equation logarithm

Unique Visitor Count

Total Unique Visitors

Loading......