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⇤ ← Revision 1 as of 2010-12-16 11:11:58
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| A=matrix([[-1,1,2],[3,-1,1],[-1,3,4]]) A_11=det(matrix([[-1,1],[3,4]])) A_21=det(matrix([[-1,-2],[-3,-4]])) A_31=det(matrix([[1,2],[-1,1]])) A_12=det(matrix([[-3,-1],[1,-4]])) A_22=det(matrix([[-1,2],[-1,4]])) A_32=det(matrix([[1,-2],[-3,-1]])) A_13=det(matrix([[3,-1],[-1,3]])) A_23=det(matrix([[1,-1],[1,-3]])) A_33=det(matrix([[-1,1],[3,-1]])) B=matrix([[A_11,A_21,A_31],[A_12,A_22,A_32],[A_13,A_23,A_33]]) D=det(A) A_inv=B/D print(A_inv) |
clf() theta=linspace(0,2*pi,1000) x=cos(theta) y=sin(theta) hbead=plot(x[1],y[1],'o') axis([-1,1,-1,1]) for k in range(2,size(theta)): plot(x[k],y[k],'o') |
Book
Linear Algebra
Author
Gilbert Strang
Edition
clf()
theta=linspace(0,2*pi,1000)
x=cos(theta)
y=sin(theta)
hbead=plot(x[1],y[1],'o')
axis([-1,1,-1,1])
for k in range(2,size(theta)):
plot(x[k],y[k],'o')
Solution by:
<Anvesh>, <Student>, <Student>
<Your Name>, <Profession>, <Organization>
