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find the dominant eigenvalue and the corresponding eigenvector for the matrix A =[-4 14 0, - 5 13 0, - 1 0 2]using five itrations of the power method and taking y(0)=[1 1 1] as the initial vector.
Trace the curve x = a(t-sin theta), y =a(1-cos theta). State the properties you use for
tracing it, also.
The greatest integer function is continuous on R .Is it true or false..also give reason for your answer
using delta - epsilon definition prove that lim(x-->0) (sinx/x) = 1
find the inverse of the matrix A =[1 - 1 1, 1 - 2 4, 1 2 2] by gauss Jordan method.
choosing a bagel with one type of cream cheese from the list shown in the table
the mean and standar deviation of set of 100 Observation were worked out as 40 and 5 respectively by a computer who by mistake to the value of 50 in place of 40 for one observation. recalculate the correct mean and variance
Find the inverse of the matrix A =[1 - 1 1, 1 - 2 4, 1 2 2] by gauss Jordan method.
estimate the eigenvalues of the matrix [1 - 2 3] [6 - 13 18] [4 - 10 14] using the Gershgorin bounds.draw a rough sketch of the region where the eigenvalues lie
Write the equation for the hyperbola with foci (6,-5),(-4,-5) and conjugate axis of length 8?
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