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-4 2 -10 10 -2 -2 8 -2 not linearly independent (i.e. they are linearly dependent). Use row reduction to find constants C1, C2,

-4 2 -10 10 -2 -2 8 -2 not linearly independent (i.e. they are linearly dependent). Use row reduction to find constants C1, C2, C3, not all zero, so that c1v1 +cv2 + c3v3 = 0. The vectors v1 An example of such is V1 Number V2 Number V3 = Number = = = 3 V2 = [c, c,c3] = We can convert such a linear relation into forms that express one of the vectors in terms of the others. Examples of such relationships between the vectors are: 6 -10 6 V2+ Number V1+ Number V1+ Number V3 V3 V3 V2. = in R4 are

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