The boundary value problem x ∈ [0, π], y(0), = 0, y(π) = 0 has
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A differenlial equation dy/dx = y tanx - 2sin x has an integrating factor
The solution of the differential equation where C is a constant.
The integrating factor of the differential equation is calculated as
The solution of the recurrence relation xn = 2 (xn-1 + xn-2) with x1 = 1 and x2 = 1 - √3 is
Which of the following transformations reduces the given differential equation into homogeneous one?
The solution of the differential equation y'' + 4y = 0 subject to y(0) = 1, y’ (0) = 2 is
General solution of the differential equation x dy = (y+ xe-y/x)dx is given by
A particular solution of the differential equation (D4 + 2D2 - 3) y = ex is
A particular solution of the differentia! equation y"'- 3y'' + 3y' - y = ex cos 2x is
If y = In (sin (x + a)) + b, where a and b are constants, is the primitive, then the corresponding lowest order differential equation is
Solution of the differential equation xy' + sin 2y = x3 sin2y is
The general solution of the differential equation y"' + y" - y' - y = 0 is
Let y[x) = x sin x be one of the solution of an nth order linear differential equation with constant coefficients. Then the minimum value of n is
The solution of the initial value problem xy’ - y = 0 with y(1) = 1 is
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