Solution of the differential equation cosxdy=y(sinx−y)dx,0<x<2π (A) secx=(tanx+c)y (B) ysecx=tanx+c (C) ytanx=secx+c (D) tanx=(secx+c)y

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Solution of the differential equation $cos x d y = y (sin x - y) d x, 0 < x < \frac{π}{2}$ (A) $sec x = (tan x + c) y$ (B) $y sec x = tan x + c$ (C) $y tan x = sec x + c$ (D) $tan x = (sec x + c) y$

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Charlotte Discussed

Solution of the differential equation

cos x d y = y (sin x - y) d x, 0 < x < \frac{π}{2}

(A)

sec x = (tan x + c) y

(B)

y sec x = tan x + c

(C)

y tan x = sec x + c

(D)

tan x = (sec x + c) y

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Question Text	Solution of the differential equation $cos x d y = y (sin x - y) d x, 0 < x < \frac{π}{2}$ (A) $sec x = (tan x + c) y$ (B) $y sec x = tan x + c$ (C) $y tan x = sec x + c$ (D) $tan x = (sec x + c) y$
Answer Type	Video solution: 1
Upvotes	152