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13 Nov 2019
Submit Answer Save Progress t, 㠢2 points LarPCalcLim3 11.3.018. Find u à v and show that it is orthogonal to both u and v. u=(6, 6, 2 v (2,-4, -3) u à v is orthogonal to both u and v because (u à v) , u = 0 and (u à v) . v = 0. O(u à v) . u 0 and (v à u) . u = 0. O(u à v) à u = 0 and (u à v) à v = 0. O(u xv) x u = 0 and (v à u) à u = 0. O(u xv) . v = 0 and (v à u)-v-o. +)㠢1 points LarPCalcLim311.3.032.MI.
Submit Answer Save Progress t, 㠢2 points LarPCalcLim3 11.3.018. Find u à v and show that it is orthogonal to both u and v. u=(6, 6, 2 v (2,-4, -3) u à v is orthogonal to both u and v because (u à v) , u = 0 and (u à v) . v = 0. O(u à v) . u 0 and (v à u) . u = 0. O(u à v) à u = 0 and (u à v) à v = 0. O(u xv) x u = 0 and (v à u) à u = 0. O(u xv) . v = 0 and (v à u)-v-o. +)㠢1 points LarPCalcLim311.3.032.MI.
Collen VonLv2
26 Aug 2019