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Question 111
Evaluate the line integral over the given curve CCC . ∫C3y2zds;C:r(t)=10ti+sin7tj+cos7tk,0≤t≤π2\int _ { C } 3 y ^ { 2 } z d s ; C : \mathbf { r } ( t ) = 10 t \mathbf { i } + \sin 7 t \mathbf { j } + \cos 7 t \mathbf { k } , 0 \leq t \leq \frac { \pi } { 2 }∫C3y2zds;C:r(t)=10ti+sin7tj+cos7tk,0≤t≤2π
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Q106: Show that Q107: Evaluate the surface integral where Q108: Evaluate Q109: Find the work done by theQ110: Match the equation with one ofQ112: Evaluate the surface integral. Round yourQ113: Use Stokes' Theorem to evaluate Q114: Find the curl of the vectorQ115: Use the Divergence Theorem to calculateQ116: Find the mass of the surface
Q107: Evaluate the surface integral where
Q108: Evaluate Q109: Find the work done by theQ110: Match the equation with one ofQ112: Evaluate the surface integral. Round yourQ113: Use Stokes' Theorem to evaluate Q114: Find the curl of the vectorQ115: Use the Divergence Theorem to calculateQ116: Find the mass of the surface
Q109: Find the work done by the
Q110: Match the equation with one of
Q112: Evaluate the surface integral. Round your
Q113: Use Stokes' Theorem to evaluate
Q114: Find the curl of the vector
Q115: Use the Divergence Theorem to calculate
Q116: Find the mass of the surface
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