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Mathematics (MA) 2009
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The dimension of the vector space V = A = (aij)n×n : aij ∈ C, aij = aji over the field R is
The minimal polynomial associated with the matrix
is
For the function f(z) = sin(1/cos(1/z)), the point z = 0 is
Let f(z) = Σ zn for z ∈ C. If C : |z - i| = 2 then ∮ (f(z) dz / (z - i)5) =
For what values of α and β, the quadrature formula ∫ f(x) dx ≈ α f(-1) + f(β) is exact for all polynomials of degree ≤ 1?
Let f : [0,4] → R be a three times continuously differentiable function. Then the value of f [1,2,3,4] is