Let u4 be a vector that is not a linear combination of {u₁, U₂, U3, }. Select the best statement. © A. span{u₁, U₂, U3} = span{u₁, U₂, U3, U4} . B. There is no obvious relationship between span{u₁, u₂, u3} and span{u₁, U₂, U3, U4} . © C. span{u₁, U₂, U3} is a proper subset of span{u₁, U₂, U3, U4 } . © D. span{u₁, U₂, U3} = span{u₁, U₂, U3, U4} when none of {u₁, U₂, U3, } is a linear combination of the others. OE. We only know that span {u₁, U₂, U3} C span{u₁, U₂, U3, U4 ). F. We only know that span{u₁, U₂, U3, U4} C span{u₁, U₂, U3 } . G. none of the above

Let u4 be a vector that is not a linear combination of {u₁, U₂, U3, }. Select the best statement. © A. span{u₁, U₂, U3} = span{u₁, U₂, U3, U4} . B. There is no obvious relationship between span{u₁, u₂, u3} and span{u₁, U₂, U3, U4} . © C. span{u₁, U₂, U3} is a proper subset of span{u₁, U₂, U3, U4 } . © D. span{u₁, U₂, U3} = span{u₁, U₂, U3, U4} when none of {u₁, U₂, U3, } is a linear combination of the others. OE. We only know that span {u₁, U₂, U3} C span{u₁, U₂, U3, U4 ). F. We only know that span{u₁, U₂, U3, U4} C span{u₁, U₂, U3 } . G. none of the above

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter1: Vectors

Section1.3: Lines And Planes

Problem 18EQ

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