1.

What is the general solution of the DE with n linearly independent solutions u1(t), ., un(t) of a nth order linear homogeneous DE?

A. (u(t)=u_1 (t)+ +c_{n+1} u_n (t)= _{k+1}^n=c_{k+1} u_k (t) )
B. (u(t)=u_1 (t)+ +u_n (t)= _{k=1}^nu_k(t) )
C. (u(t)=c_1 u_1 (t)+ +c_n u_n (t)= _{k=1}^n c_k u_k (t) )
D. (u(t)=c_0 u_0 (t)+ +c_n u_n (t)= _{k=0}^ c_k u_k (t) )
Answer» D. (u(t)=c_0 u_0 (t)+ +c_n u_n (t)= _{k=0}^ c_k u_k (t) )


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