and W be two vector spaces with zeros respectively 0, and 0. Let T: VW be defined by T (v) VvE V. Let Ker (T) denote the kernel of T and Ran (T) the range of T. Which one of the owing gives the correct information about the kernel and range of T ? Ler (T) = V en WT W. Jone of the other options. Ker (T) = (Ov) and Ran (T) = (0) - Ker (T) = W en W₁ = (Ow). / Ker (T) = V and Ran (T) = (On). Ker (T) = (0y) and Ran (T) = W. Ker (T) = (0) and Ran (T) = V.
and W be two vector spaces with zeros respectively 0, and 0. Let T: VW be defined by T (v) VvE V. Let Ker (T) denote the kernel of T and Ran (T) the range of T. Which one of the owing gives the correct information about the kernel and range of T ? Ler (T) = V en WT W. Jone of the other options. Ker (T) = (Ov) and Ran (T) = (0) - Ker (T) = W en W₁ = (Ow). / Ker (T) = V and Ran (T) = (On). Ker (T) = (0y) and Ran (T) = W. Ker (T) = (0) and Ran (T) = V.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 48E
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