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HSC Arts (English Medium) 12th Standard Board Exam - Maharashtra State Board Question Bank Solutions

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For the following differential equation find the particular solution satisfying the given condition:

`("x" + 1) "dy"/"dx" - 1 = 2"e"^-"y" , "y" = 0`, when x = 1

[13] Differential Equations
Chapter: [13] Differential Equations
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For the following differential equation find the particular solution satisfying the given condition:

`cos("dy"/"dx") = "a", "a" ∈ "R", "y"(0) = 2`

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

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Reduce the following differential equation to the variable separable form and hence solve:

`"dy"/"dx" = cos("x + y")`

[13] Differential Equations
Chapter: [13] Differential Equations
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Reduce the following differential equation to the variable separable form and hence solve:

`("x - y")^2 "dy"/"dx" = "a"^2`

[13] Differential Equations
Chapter: [13] Differential Equations
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Reduce the following differential equation to the variable separable form and hence solve:

`"x + y""dy"/"dx" = sec("x"^2 + "y"^2)`

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

Reduce the following differential equation to the variable separable form and hence solve:

`cos^2 ("x - 2y") = 1 - 2 "dy"/"dx"`

[13] Differential Equations
Chapter: [13] Differential Equations
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Reduce the following differential equation to the variable separable form and hence solve:

(2x - 2y + 3)dx - (x - y + 1)dy = 0, when x = 0, y = 1.

[13] Differential Equations
Chapter: [13] Differential Equations
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Solve the following differential equation:

(x2 + y2)dx - 2xy dy = 0

[13] Differential Equations
Chapter: [13] Differential Equations
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Choose the correct option from the given alternatives:

The differential equation of y = `"c"^2 + "c"/"x"` is

[13] Differential Equations
Chapter: [13] Differential Equations
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Choose the correct option from the given alternatives:

x2 + y2 = a2 is a solution of

[13] Differential Equations
Chapter: [13] Differential Equations
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Choose the correct option from the given alternatives:

The differential equation of all circles having their centres on the line y = 5 and touching the X-axis is

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

Choose the correct option from the given alternatives:

The solution of `("x + y")^2 "dy"/"dx" = 1` is

[13] Differential Equations
Chapter: [13] Differential Equations
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Choose the correct option from the given alternatives:

The solution of `"dy"/"dx" = ("y" + sqrt("x"^2 - "y"^2))/"x"` is

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

Choose the correct option from the given alternatives:

The solution of `"dy"/"dx" + "y" = cos "x" - sin "x"`

[13] Differential Equations
Chapter: [13] Differential Equations
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The integrating factor of linear differential equation `x dy/dx + 2y = x^2 log x` is ______.

[13] Differential Equations
Chapter: [13] Differential Equations
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Choose the correct option from the given alternatives:

The solution of the differential equation `"dy"/"dx" = sec "x" - "y" tan "x"`

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

The particular solution of `dy/dx = xe^(y - x)`, when x = y = 0 is ______.

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

Choose the correct option from the given alternatives:

`"x"^2/"a"^2 - "y"^2/"b"^2 = 1` is a solution of

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined

Obtain the differential equation by eliminating the arbitrary constants from the following equation:

`"y"^2 = "a"("b - x")("b + x")`

[13] Differential Equations
Chapter: [13] Differential Equations
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In the following example verify that the given function is a solution of the differential equation.

`"x"^2 + "y"^2 = "r"^2; "x" "dy"/"dx" + "r" sqrt(1 + ("dy"/"dx")^2) = "y"`

[13] Differential Equations
Chapter: [13] Differential Equations
Concept: undefined >> undefined
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