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Question 53
If r(t) =(t,t5,tı⟩\mathbf { r } ( t ) = \left( t , t ^ { 5 } , t ^ { \imath } \right\rangler(t) =(t,t5,t⟩ , find rtt(t) \mathbf { r } ^ { tt } ( t ) rtt(t)
A) (0,42t4,20t2⟩\left( 0,42 t ^ { 4 } , 20 t ^ { 2 } \right\rangle(0,42t4,20t2⟩ B) (0,42t5,20t3) \left( 0,42 t ^ { 5 } , 20 t ^ { 3 } \right) (0,42t5,20t3) C) (0,20t3,42t5) \left( 0,20 t ^ { 3 } , 42 t ^ { 5 } \right) (0,20t3,42t5) D) ⟨1,5t6,7t8}\left\langle 1,5 t ^ { 6 } , 7 t ^ { 8 } \right\}⟨1,5t6,7t8} E) (0,20t2,42t4) \left( 0,20 t ^ { 2 } , 42 t ^ { 4 } \right) (0,20t2,42t4)
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Q49: Find the length of the curve
Q50: Find the integral
Q51: Find Q52: The torsion of a curve definedQ54: A ball is thrown at anQ55: Find the speed of a particleQ56: Find the curvature of the curveQ57: Reparametrize the curve with respect toQ58: Find the scalar tangential and normal
Q52: The torsion of a curve defined
Q54: A ball is thrown at an
Q55: Find the speed of a particle
Q56: Find the curvature of the curve
Q57: Reparametrize the curve with respect to
Q58: Find the scalar tangential and normal
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