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A Particle Is Traveling Along a Helix Whose Vector Equation r(t)=Rcosαt,Rsinαt,βt\mathbf { r } ( t ) = \langle R \cos \alpha t , R \sin \alpha t , \beta t \rangle

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A particle is traveling along a helix whose vector equation is given by r(t)=Rcosαt,Rsinαt,βt\mathbf { r } ( t ) = \langle R \cos \alpha t , R \sin \alpha t , \beta t \rangle . Show that its velocity and acceleration are orthogonal at all times.


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