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For the Curve Given By r(t)=(4sin⁡t,5t,4cost)\mathbf { r } ( t ) = (4 \sin t , 5 t , 4 \mathrm { cos } t )

Question 55

Multiple Choice

For the curve given by r(t) =(4sin⁡t,5t,4cost) \mathbf { r } ( t ) = (4 \sin t , 5 t , 4 \mathrm { cos } t ) , find the unit normal vector. a(t) =2k,v(0) =10i−9j\mathbf { a } ( t ) = 2 \mathbf { k } , \mathbf { v } ( 0 ) = 10 \mathbf { i } - 9 \mathbf { j }


A) (2sin⁡t,5,−2cos⁡t) ( 2 \sin t , 5 , - 2 \cos t)
B) (−2sin⁡t,0,−2cos⁡t) (- 2 \sin t , 0 , - 2 \cos t )
C) (−sin⁡t29,0,−cos⁡t29) \left( - \frac { \sin t } { \sqrt { 29 } } , 0 , - \frac { \cos t } { \sqrt { 29 } } \right)
D) (29sin⁡t,0,−29cost) ( \sqrt { 29 } \sin t , 0 , - \sqrt { 29 } \mathrm { cost } )
E) None of these

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