The general solution of the differential equation in terms of arbitrary  constants K1 and K2 is: 

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#Question id: 16820

#General Aptitude

What would the 3D shape look like from above?

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#Question id: 16821

#Section 1: Engineering Mathematics

Y''-6Y'+ 25Y = 0

y(0) = 2, y' (0) = -1 find the limit as t 

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#Question id: 16822

#Section 1: Engineering Mathematics

F(s) is the Laplace transform of the function f(t) = 2t²e^-t F (1) is  ..... (correct to two decimal places).

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#Question id: 16823

#Section 1: Engineering Mathematics

Consider the homogeneous ordinary differential y equation x > 0 with dx2 dx y(x) as a general solution. Given that y(1) = 1 and y(2) = 14 the value of y(1.5), rounded off to two decimal places, is   

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#Question id: 16824

#Section 1: Engineering Mathematics

If the Laplace transform of function f(t) is given  by  s+3 /(3+1)(3+2) , then f(0) is 

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#Question id: 16825

#Section 1: Engineering Mathematics

The function f(x) = e^x -1 is to be solved using Newton-Raphson method. If the initial value of xo is taken as 1.0, then the absolute error observed at 2nd iteration is .