12. COMMUNICATION (10 marks) Many part marks are given for process!! I am marking your mathematical communication. 10. Try something, do not leave this blank! Circle which one that CAN NOT be determined using vector operations. AND briefly Explain why. 11. (w • u) x v or (wxu) •v (2 park) The reason this one cannot be done is that the dot product always gives a scalar quanity and is a vector and you cannot get the cross product of a scalar and vector, In 3-space if a b = 0 and 5 c = 0, does that mean a &c are collinear? Explain Fully. and are collinear since the dot product are equal to one another. X (4 marks) 2 Explain clearly why (a+b). (axb)=0 will always equal 0. Include a diagram. x 2=(1,1,1) (b)=0 [²= (2,2,2) (3,3,3) - (0,0,0)=0 +=(3,3,3) ã xỉ 1,0,0) to and.. A marks) 2
12. COMMUNICATION (10 marks) Many part marks are given for process!! I am marking your mathematical communication. 10. Try something, do not leave this blank! Circle which one that CAN NOT be determined using vector operations. AND briefly Explain why. 11. (w • u) x v or (wxu) •v (2 park) The reason this one cannot be done is that the dot product always gives a scalar quanity and is a vector and you cannot get the cross product of a scalar and vector, In 3-space if a b = 0 and 5 c = 0, does that mean a &c are collinear? Explain Fully. and are collinear since the dot product are equal to one another. X (4 marks) 2 Explain clearly why (a+b). (axb)=0 will always equal 0. Include a diagram. x 2=(1,1,1) (b)=0 [²= (2,2,2) (3,3,3) - (0,0,0)=0 +=(3,3,3) ã xỉ 1,0,0) to and.. A marks) 2
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.3: Vectors
Problem 7E
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