Equation of the curve through (0, \pi/4) and satisfying the differential equation e ^ { x } \tan y d x + ( 1 + e ^ { x } ) \sec ^ { 2 } y d y = 0 is ......

Correct Answer is : (1+ex)tany=2

AP and TS EAMCET Engineering Model Paper 6

Question : 79 of 160

Marks: +1, -0

Equation of the curve through (0,

) and satisfying the differential equation ex‌tan‌y‌d‌x+(1+ex) sec2ydy=0 is ......

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