1- Given the vectors M = -10ax +4ay - 8a; and N = 8ax +7ay - 2a, find: a) a unit vector in the direction of -M+2N. -M+2N=10ax - 4ay +8a2 +16ax +14ay - 4a₂ = (26,10,4) Thus a (26, 10, 4) |(26, 10, 4)| = (0.92, 0.36, 0.14) b) the magnitude of 5ax +N-3M: (5,0,0)+(8,7,-2)-(-30, 12,-24) = (43,-5, 22), and |(43, -5, 22)| = 48.6. c) |M||2N|(M+N): |(-10, 4, −8)||(16, 14, -4)|(-2, 11, -10) = (13.4)(21.6)(-2, 11, -10) = (-580.5, 3193,-2902)

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1-
Given the vectors M = -10ax +4ay - 8a; and N = 8ax +7ay - 2a, find:
a) a unit vector in the direction of -M+2N.
-M+2N=10ax - 4ay +8a2 +16ax +14ay - 4a₂ = (26,10,4)
Thus
a
(26, 10, 4)
|(26, 10, 4)|
= (0.92, 0.36, 0.14)
b) the magnitude of 5ax +N-3M:
(5,0,0)+(8,7,-2)-(-30, 12,-24) = (43,-5, 22), and |(43, -5, 22)| = 48.6.
c) |M||2N|(M+N):
|(-10, 4, −8)||(16, 14, -4)|(-2, 11, -10) = (13.4)(21.6)(-2, 11, -10)
= (-580.5, 3193,-2902)
Transcribed Image Text:1- Given the vectors M = -10ax +4ay - 8a; and N = 8ax +7ay - 2a, find: a) a unit vector in the direction of -M+2N. -M+2N=10ax - 4ay +8a2 +16ax +14ay - 4a₂ = (26,10,4) Thus a (26, 10, 4) |(26, 10, 4)| = (0.92, 0.36, 0.14) b) the magnitude of 5ax +N-3M: (5,0,0)+(8,7,-2)-(-30, 12,-24) = (43,-5, 22), and |(43, -5, 22)| = 48.6. c) |M||2N|(M+N): |(-10, 4, −8)||(16, 14, -4)|(-2, 11, -10) = (13.4)(21.6)(-2, 11, -10) = (-580.5, 3193,-2902)
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