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what is the integral along c of following Re z dz where c is the shortest path from 1+i to 3+2i.
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I suggest drawing a picture
i didn't get what you said
solve it using cauchy integral formula or theorem etc.
The first thing to do here is to find the parametrization of the given curve, which is given by: \(z(t)=1+i+t(3+2i-1-i)=1+i+t(2+i)\).
For the parametrization above: \(0\le t\le 1\)
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You probably know the formula: \[\int\limits_{\zeta}f(z)dz=\int\limits_{a}^{b}f(z(t))z'(t)dt\] where \(z(t)\) is the parametrization of \(\zeta\).
Now all we need is a direct substitution with \(z(t)=1+i+t(2+i)\), \(z'(t)=2+i\), \(a=0\) and \(b=1\).
thanks alot plz answer my second question
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