Solve: `sec^(2)x tan ydx-sec^(2)y tan xdy=0`, given that `y=(pi)/(6), x=(pi)/(3)`

Solve sec^(2)xtan y dx+sec^(2) y tan x dy=0 .

Find the particular solution of the following : sec^(2)x tan y dx - sec^(2)y tan x dy = 0 , given that y= pi/6, x= pi/3 .

Solve the equation: sec^(2)x tan ydx+sec^(2)y tan xdy=0

Solve :3e^(x)tan ydx+(1-e^(x))sec^(2)ydy=0

Find the particular solution of the differential equation e^(x)tan ydx+(2-e^(x))sec^(2)ydy=0 given that y=(pi)/(4) when x=0

Solve the following differential equation: 3e^(x)tan ydx+(2-e^(x))sec^(2)ydy=0, given that when x=0,y=(pi)/(4)

Find the particular solution of the differential equation e^(x)tan ydx+(2-e^(x))sec^(2)dy=0 given that y=(pi)/(4) when x=0

The solution of different equation sec^(2)x tanydx+ sec^(2)y tan xdy= 0 AA x, y in R- (2n+1) (pi)/(2), n in I is

Solve the following differential equations 3e^(x) tan y dx +(1-e^(x)) sec^2y dy=0" given that "y= (pi)/(4), " when "x=1 .

Solve (1+x^(2))sec^(2)y dy +2 x tany dx =0, " given that " y = (pi)/(4) " when " x =1 .