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Question 57
Find the arc length of the curve given by r(t)=⟨2t,t2,lnt⟩,1≤t≤3\mathbf { r } ( t ) = \left\langle 2 t , t ^ { 2 } , \ln t \right\rangle , 1 \leq t \leq 3r(t)=⟨2t,t2,lnt⟩,1≤t≤3
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Q52: If Q53: Let Q54: A particle is moving along theQ55: Let Q56: Find the curvature Q58: A particle is traveling along aQ59: Find the curvature Q60: Find the unit tangent vector T(t)Q61: Find the unit tangent and theQ62: Find the tangent vector Unlock this Answer For Free Now!View this answer and more for free by performing one of the following actionsScan the QR code to install the App and get 2 free unlocksMaximize QR codeUnlock quizzes for free by uploading documentsUpload documents
Q53: Let Q54: A particle is moving along theQ55: Let Q56: Find the curvature Q58: A particle is traveling along aQ59: Find the curvature Q60: Find the unit tangent vector T(t)Q61: Find the unit tangent and theQ62: Find the tangent vector
Q54: A particle is moving along the
Q55: Let Q56: Find the curvature Q58: A particle is traveling along aQ59: Find the curvature Q60: Find the unit tangent vector T(t)Q61: Find the unit tangent and theQ62: Find the tangent vector
Q56: Find the curvature
Q58: A particle is traveling along a
Q59: Find the curvature
Q60: Find the unit tangent vector T(t)
Q61: Find the unit tangent and the
Q62: Find the tangent vector
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