Let u be a vector that is not a linear combination of {1₁, 1₂, 13, }.Select the best statement.A. span{u₁, 1₂, 13} is a proper subset of span{u₁, U₂, U3, U4}.B. span{u₁, U₂, U3} = span{u₁, 1₂, 13, 14} when none of {u₁, U₂, U3, } is a linearcombination of the others.C. span{u₁, U₂, U3} = span{u₁, U₂, U3, U₁} .D. We only know that span{u₁, U₂, U3, U4} span{u₁, U₂, U3}.E. We only know that span{u₁, 12, 13} C span{u₁, 12, 13, 14).F. There is no obvious relationship between span{u₁, 12, 13} and span{u₁, 1₂, 13, 14).G. none of the above

Given is a vector that is not a linear combination of .To select the best statement out of the…

Let u be a vector that is not a linear combination of {u₁, U₂, 1 U3,}- Select the best statement. A. span{u₁, U₂, U3} is a proper subset of span{u₁, 12, 13, 14). B. span{u₁, U₂, U3} = span{U₁, U₂, U3, U4} when none of {u₁, 1₂, 13, } is a linear combination of the others. OC. span{u₁, U₂, U3} span{u₁, U₂, U3, U₁} D. We only know that span{u₁, U₂, U3, U4} C span{u₁, U2, U3}. E. We only know that span{u₁, U₂, U3} C span{u₁, U₂, U3, U4}. F. There is no obvious relationship between span{u₁, 12, 13} and span{u₁, 12, 13, 14). G. none of the above =

Let u be a vector that is not a linear combination of {u₁, U₂, 1 U3,}- Select the best statement. A. span{u₁, U₂, U3} is a proper subset of span{u₁, 12, 13, 14). B. span{u₁, U₂, U3} = span{U₁, U₂, U3, U4} when none of {u₁, 1₂, 13, } is a linear combination of the others. OC. span{u₁, U₂, U3} span{u₁, U₂, U3, U₁} D. We only know that span{u₁, U₂, U3, U4} C span{u₁, U2, U3}. E. We only know that span{u₁, U₂, U3} C span{u₁, U₂, U3, U4}. F. There is no obvious relationship between span{u₁, 12, 13} and span{u₁, 12, 13, 14). G. none of the above =

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 45E

See similar textbooks