Let V R. For u, v EV and a ER define vector addition by uv:=u+v+1 and scalar multiplication by au : au + a 1. It can be shown that (V,B, ) is a vector space over the scalar field R. Find the following: the sum: 0-5 the scalar multiple: -90= the zero vector: Oy the additive inverse of x BT

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 45E
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Let V R. For u, v EV and a ER define vector addition by uv=u+v+1 and
scalar multiplication by au := au+a1. It can be shown that (V,B, ) is a vector space
over the scalar field R. Find the following:
the sum:
0-5
the scalar multiple:
-90=
the zero vector:
Oy
the additive inverse of x:
ET
Transcribed Image Text:Let V R. For u, v EV and a ER define vector addition by uv=u+v+1 and scalar multiplication by au := au+a1. It can be shown that (V,B, ) is a vector space over the scalar field R. Find the following: the sum: 0-5 the scalar multiple: -90= the zero vector: Oy the additive inverse of x: ET
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