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-3 -2 Given A=0 2 -6 6 3 3 [1] Write Nul(A) in form of span. Show work to justify your answers. ▲ symbol of Null Space of A [2] Write Col(A) in form of span. Show work to justify your answers. ▲ symbol of Column Space of A [3] Is x = 2 in Nul(A)? Show work to justify your conclusion. -13 [4] Is p=14 in Col(A)? Show work to justify your conclusion. ₁ [5] Using the property of Nul(A) to determine if A is one-to-one. Show work to justify your conclusion. [6] Using the property of Col(A) to determine if A is onto. Show work to justify your conclusion.

-3 -2 Given A=0 2 -6 6 3 3 [1] Write Nul(A) in form of span. Show work to justify your answers. ▲ symbol of Null Space of A [2] Write Col(A) in form of span. Show work to justify your answers. ▲ symbol of Column Space of A [3] Is x = 2 in Nul(A)? Show work to justify your conclusion. -13 [4] Is p=14 in Col(A)? Show work to justify your conclusion. ₁ [5] Using the property of Nul(A) to determine if A is one-to-one. Show work to justify your conclusion. [6] Using the property of Col(A) to determine if A is onto. Show work to justify your conclusion.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.6: Inequalities
Problem 80E
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It's very easy questions Solve all Correctly in 1 hour in the order to get positive feedback Please solve correctly by hand solution needed
-3 -2 0 2 -6 633 Given A 0 [1] Write Nul(A) in form of span. Show work to justify your answers. ▲ symbol of Null Space of A [2] Write Col(A) in form of span. Show work to justify your answers. ▲ symbol of Column Space of A 3 [3] Is x = 2 in Nul(A)? Show work to justify your conclusion. [4] Is p=14 in Col(A)? Show work to justify your conclusion. [5] Using the property of Nul(A) to determine if A is one-to-one. Show work to justify your conclusion. [6] Using the property of Col(A) to determine if A is onto. Show work to justify your conclusion.
Transcribed Image Text:-3 -2 0 2 -6 633 Given A 0 [1] Write Nul(A) in form of span. Show work to justify your answers. ▲ symbol of Null Space of A [2] Write Col(A) in form of span. Show work to justify your answers. ▲ symbol of Column Space of A 3 [3] Is x = 2 in Nul(A)? Show work to justify your conclusion. [4] Is p=14 in Col(A)? Show work to justify your conclusion. [5] Using the property of Nul(A) to determine if A is one-to-one. Show work to justify your conclusion. [6] Using the property of Col(A) to determine if A is onto. Show work to justify your conclusion.
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