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the properties of the cross product to ma following calculations. (a) ((j + k) × j) × k = (b) (i + j) × (i × j) = (i × j) = (c) 2k × (k + j) = 0 (d) (i + j) × (i − j) = -

the properties of the cross product to ma following calculations. (a) ((j + k) × j) × k = (b) (i + j) × (i × j) = (i × j) = (c) 2k × (k + j) = 0 (d) (i + j) × (i − j) = -

Elementary Algebra
Elementary Algebra
17th Edition
ISBN:9780998625713
Author:Lynn Marecek, MaryAnne Anthony-Smith
Publisher:Lynn Marecek, MaryAnne Anthony-Smith
Chapter4: Graphs
Section4.5: Use The Slope–intercept Form Of An Equation Of A Line
Problem 4.111TI: Use slopes to determine if the lines 5x+4y=1 and 4x+5y=3 are perpendicular.
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Use the geometric definition of the cross product and the properties of the cross product to make the following calculations. (a) ((j + k) × j) × k = (b) (i + j) × ( i × j) = (c) 2k × (k + j (d) (i + j) × (i − j) = =
Transcribed Image Text:Use the geometric definition of the cross product and the properties of the cross product to make the following calculations. (a) ((j + k) × j) × k = (b) (i + j) × ( i × j) = (c) 2k × (k + j (d) (i + j) × (i − j) = =
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