Theorem 3.1. Let V be an inner-product space and vectors x, y e V, then |(x, y)|< || x || | - Strict inequality holds unless one of x, y is a multiple of the other

Elementary Linear Algebra (MindTap Course List)
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Chapter5: Inner Product Spaces
Section5.CM: Cumulative Review
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l'heorem 3.1. Let V be an inner-product space and vectors x, y e V,
then
|(x, y)|<|| x || || .
Strict inequality holds unless one of x, y is a multiple of the other
Transcribed Image Text:l'heorem 3.1. Let V be an inner-product space and vectors x, y e V, then |(x, y)|<|| x || || . Strict inequality holds unless one of x, y is a multiple of the other
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