Use
the eigenvalues for X'=AX as [3-i,3+i,-3] with the eigenvectors of [1,(-5+7i)/2, (5-3i)/2] and [1, (-5-7i)/2, (5+3i)/2 ]
im supposed to write the general solution using only real coefficients...
im not sure how to do this problem....
a little help would be nice..
thanks in advance
sorry i left out one vector...
[1,0,-1/3]
this is what i know about the problem thus far....
this is what i know so far....
i know lambda will equal to 3+i
i also know the formula is X1=C1[B1*cos t - B2*sin t ]e^3t
X2= C2[B2*cos t + B1*sin t]e^3t...
X3, im not so sure about....