In Exercises 17–18, find ||u|| and d(u, v) relative to the weighted Euclidean inner product (u, v) = 2u¡v1 + 3u2U2 on R². 17. u = (-3,2) and v = (1,7)

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In Exercises 17–18, find ||u|| and d(u, v) relative to the weighted
Euclidean inner product (u, v) = 2u¡v1 + 3u2U2 on R².
17. u = (-3,2) and v = (1,7)
18. u = (-1,2) and v = (2,5)
Transcribed Image Text:In Exercises 17–18, find ||u|| and d(u, v) relative to the weighted Euclidean inner product (u, v) = 2u¡v1 + 3u2U2 on R². 17. u = (-3,2) and v = (1,7) 18. u = (-1,2) and v = (2,5)
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