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KC SINHA-अवकल समीकरण -अभ्यास 23.7
- (dy)/(dx) +y = e^(x)
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- (dy)/(dx) -4y = e^(2x)
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- x(dy)/(dx) + 3y =x^(2)
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- (dy)/(dx) + 2y = 4x
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- x(dy)/(dx) - y = x+1
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- (dy)/(dx) +y = cosx - sinx
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- (dy)/(dx) + y/x = x^(n)
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- (dy)/(dx) -ytan x = e^(x) secx
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- (1+x^(2))(dy)/(dx) + 2xy = cosx
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- x(dy)/(dx) + 2y = sinx
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- (sec x) (dy)/(dx) = y+sin x
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- (dy)/(dx) + y cot x =x
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- (dy)/(dx) + y cosx = sin x cosx
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- (dy)/(dx) + 2y cot x = 3x^(2) " cosec "^(2)x
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- x(dy)/(dx) -y = 2x^(2) secx
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- (dy)/(dx) + y tan x = 2x + x^(2) tan x
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- (dy)/(dx) + y/x = e^(x)
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- अवकल समीकरणों को हल कीजिये -x (dy)/(dx) = y(log y - log x-1)
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- (1-x^(2))(dy)/(dx) + xy = ax
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- (dy)/(dx) + y cotx = 2x + x^(2) cot x, given that y(0) =0
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