Consider the vectors 10 11 -3 -22 1 -20 9. -32 (a) These vectors are linearly dependent. Write one of them as a linear combination of the others. (b) Find a linearly independent subset of this set of vectors that has the same span (in other words, find a basis for the subspace spanned by these vectors).

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A: Other expert has solved part b. Here We include part a answer.

Q: Can part B be answered as well please?

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A: (a) when y = 0,           dy/dx = 0

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A: If L[f(t)]=F(s), then f(t) is called the inverse Laplace Transform of F(s). That is; f(t)=L-1[F(s)]…