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g''(x) = − e−x − (e−x − xe−x) ∴ g''(x) = − 2e−x xe−x Similarly the third derivative g(3)(x) = 2e−x e−x − xe−x ∴ g(3)(x) = 3e−x − xe−x So it looks like clear pattern is forming, but let us just check by looking at the fourth derivative;= 4 > 8 ?215 C H A P T E R 5 Linear Transformations and Matrices In Section 31 we defined matrices by systems of linear equations, and in Section 36 we showed that the set of all matrices over a field F may be endowed with certain algebraic properties such as addition and multiplication
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