A nilpotent matrix can have only 0 as a proper value; any prope... | Filo
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Each coefficient matrix A is the sum of a nilpotent matrix and a multiple of the identity matrix. Use this fact (as in Example 6) to solve the given initial value problem. 𝐱^'=[ 1 2 3 0 1 2 0 0 1] 𝐱, 𝐱(0)=[ 4 5 6] | Numerade
Each coefficient matrix A is the sum of a nilpotent matrix and a multiple of the identity matrix. Use this fact (as in Example 6) to solve the given initial value problem. 𝐱^'=[ 1 2 3 0 1 2 0 0 1] 𝐱, 𝐱(0)=[ 4 5 6] | Numerade
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Each coefficient matrix A is the sum of a nilpotent matrix and a multiple of the identity matrix. Use this fact (as in Example 6) to solve the given initial value problem. 𝐱^'=[ 1 2 3 0 1 2 0 0 1] 𝐱, 𝐱(0)=[ 4 5 6] | Numerade
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