Consider the following set of vectors in my favorite vector space, R¹: -0000 Please do the following: • Determine if the vectors of S span R4. • Determine if the vectors of S are linearly independent or linearly dependent (LI or LD). Use your results from the previous two parts to determine if S is a basis of R¹.
Consider the following set of vectors in my favorite vector space, R¹: -0000 Please do the following: • Determine if the vectors of S span R4. • Determine if the vectors of S are linearly independent or linearly dependent (LI or LD). Use your results from the previous two parts to determine if S is a basis of R¹.
Consider the following set of vectors in my favorite vector space, R¹: -0000 Please do the following: • Determine if the vectors of S span R4. • Determine if the vectors of S are linearly independent or linearly dependent (LI or LD). Use your results from the previous two parts to determine if S is a basis of R¹.
Please help solve this clearly. Justify all matrixes used. If a vector turns into a matrix make sure to justify it. DONT use determinants.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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