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MA8251 Important questions ENGINEERING MATHEMATICS 2 Regulation 2017 Anna University

MA8251 Important questions ENGINEERING MATHEMATICS 2

MA8251 Important questions ENGINEERING MATHEMATICS 2 Regulation 2017 Anna University free download. ENGINEERING MATHEMATICS 2 MA8251 Important questions pdf free download.

Sample MA8251 Important questions ENGINEERING MATHEMATICS 2: 

  1. If the sum of 2 eigen values and the trace of a 3×3 matrix are equal , find
    the value of |?|
  2. State Cayley-Hamilton theorem.
  3. Prove that sum of eigen values of a matrix is equal to its trace. (MA8251 Important questions ENGINEERING MATHEMATICS 2)
  4. Find the matrix corresponding to the quadratic form 2xy+2yz+2zx.
  5. What is the nature of the quadratic form x2+y2+z2 in 4 variables?
  6. Reduce the quadratic form 8×2+7y2+3z2-12xy+4xz-8yz into canonical
    form by orthogonal reduction and find its nature.
  7. State Gauss Divergence theorem (MA8251 Important questions ENGINEERING MATHEMATICS 2)
  8. State Stokes theorem.
  9. State Greens theorem
  10.  Give the unit normal vector to the surface ??? = ? at (2, 1, 1).
  11.  Give the unit normal vector to the surface ?? + ?? + ?? = ? at (1,1,1).
  12.  Define conformal mapping.
  13.  Show that an analytic function in a region R with constant
    imaginary part is constant. (MA8251 Important questions ENGINEERING MATHEMATICS 2)
  14.  If f(z) is an analytic function whose real part is constant, Point
    out f(z) is a constant function.
  15.  Explain that a bilinear transformation has at most 2 fixed
    points.
  16.  Examine whether the function ??? can be real part of analytic
    function. (MA8251 Important questions ENGINEERING MATHEMATICS 2)
  17.  Formulate the image of |? + ?| = ? under the map ? = ?/?.
  18.  Show that the transformation maps, in general, circles and
    straight lines into circles and straight lines. Point out the circles
    and straight lines are transformed into straight lines and circles
    respectively. (MA8251 Important questions ENGINEERING MATHEMATICS 2)
  19.  State the sufficient conditions for the existence of Laplace
    transform.
  20.  State first and second shifting theorem.
  21.  State and prove change of scale property.
  22.  Apply initial and final value theorem for the verification of the
    function f(t) = 1+ e-t (sint + cost). (MA8251 Important questions ENGINEERING MATHEMATICS 2)

Ma8251 Online Class

Subject name ENGINEERING MATHEMATICS 2
Subject Code MA8251
Regulation 2017 Regulation

MA8251 Important questions ENGINEERING MATHEMATICS 2 Click Here to Download

MA8251 Important 16 Mark questions Engineering Mathematics 2


MA8251 ENGINEERING MATHEMATICS 2 Syllabus


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