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considering the matrixa determine row rank a and column rank ab is the matrix a of full
a find the svd form of the matrixb use svd to determine the pseudo inverse adagger of the matrix a confirm that adagger
use the second-order predictor-corrector method that is the first-order adams-bash forth formula as predictor and the
solve the differential equationto find the value of x025 using the euler method with steps of size 005 and 0025 by
let x1 x2 and x3 denote the estimates of the function xt satisfying the differential equation which are calculated
extended open-ended problem the second order nonlinear ordinary differential equationgoverns the oscillations of the
write a computer program to solve the initial-value problemusing the fourth-order runge-kutta method use your program
solve the differential equationto find the value of x04 using the euler method with steps of size 01 and 005 by
write a computer program to solve the initial value problemusing the third-order predictor-corrector method that is the
denote the euler-method solution of the initial value problemusing step size h 005 by xat and that using h 0025 by
denote the euler-method solution of the initial value problemusing step size h 01 by xat and that using h 005 by xbt
using the third-order adams-bash forth method start the process with two second-order predictor-corrector method steps
part 11 missing side of traverse find the missing latitude and departure
using the third-order adams-bash forth-moulton predictor-corrector method that is the second order adams-bash forth
consider the initial-value problema compute estimates of x2 using the second order adams-bash forth scheme using the
prove that f y2 cos x z3i 2y sin x - 4j 3xz2 zk is a conservative force field hence find the work done in moving
if a 3x y -x y - z and b 2 -3 1 evaluate the line integral c a times b times dr around the circle in the x y plane
find the work done in moving a particle in the force field f 3x2 i 2xz - yj zk alonga the curve defined by x2 4y
spherical polar coordinates when a function fr is specified in polar coordinates it is usual to express grad f in terms
find constants a b and c such that the vector field defined byis irrotational with these values of a b and c determine
find the laurent series expansion of the functionabout a z 0 b z 1 and c z infin indicating the range of validity in
find partfparty and partfpartz in terms of the partial derivatives of f with respect to spherical polar coordinates r
consider the mapping w cosz determine the points where the mapping is not conformal by finding the images in the w
determine the constants a and b in order thatbe analytic for these values of a and b find the derivative of w and
determine whether the following functions are analytic and find the derivative where