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Integrate F(r)=[xy,yz,z] along the helix r(t)=[cos t, sin t, 3t]
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integrate ?
yes , line integral
ahh looks straightforward, where are u stuck exactly
\[\int_C \overrightarrow{F} \bullet d\overrightarrow{r} \]
i dont understand it
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parameterize and take the dot product
thats it ?
the good thing is, parameterization is already done for you
yes, thats it
r(t)=[cos t, sin t, 3t] x y z
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x = cos t => dx = ? y = sin t => dy = ? z = 3t => dz = ?
ok lol ty ! i have exam after an hour with this SH***
remember this : F is the force field given, and you're walking alogn the helix
the Force is defined everywhere and it is changing
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