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The Maxima on-line user's manual

Algebra Calculator

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Addcol

Function: addcol (<M>, <list_1>, ..., <list_n>) Appends the column(s) given by the one or more lists (or matrices) onto the matrix <M>.

(%o1)                                true
(%i2) 

Related Examples

addcol-beta-coefmatrix-determinant-echelon-linsolve-rank-transpose

eq1:x=lambda+alpha+beta;

eq2:y=lambda-alpha+3*...

eq3:z=lambda+2*alpha;

Calculate

addcol-matrix-transpose

A:matrix([1,4,69],[2,...

At:transpose(A);

At.A;

Calculate

addcol-addrow-determinant-hessian

H: hessian(((x[1]-x[0...

H1: addcol(H, [0,0,0]);

H2: addrow(H1, [2, 2,...

Calculate

addcol-echelon-ident-matrix-transpose

a:matrix([3,1,0,1]);

b:transpose(a);

c:addcol(b,ident(4));

Calculate

addcol-beta-coefmatrix-determinant-echelon-rank-row-transpose

eq1:x=lambda+alfa+beta;

eq2:y=lambda-alfa+3*b...

eq3:z=lambda+2*alfa;

Calculate

addcol-echelon-ident-matrix

a:matrix([2,1,3],[3,3...

b:addcol(a,ident(3));

echelon(b);

Calculate

addcol-bfloat-echelon-fpprec-fpprintprec-load-matrix-rowop

load(linearalgebra);

fpprec:4;

fpprintprec:fpprec;

Calculate

addcol-invert-matrix

A1 : matrix([-5,3,6],...

b1 : matrix([4],[-5],...

A: addcol(A1,b1);

Calculate

addcol-beta-coefmatrix-determinant-echelon-rank-transpose

eq1:x=lambda+mu+beta;

eq2:y=lambda-mu+3*beta;

eq3:z=lambda+2*mu;

Calculate