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subject: Complex Analysisplease show all steps for solving the question Let ( C_{R} ) denote the upper half of the circle ( |z|=R(R>2) ), taken

subject: Complex Analysisplease show all steps for solving the question Let \( C_{R} \) denote the upper half of the circle \( |z|=R(R>2) \), taken in the counterclockwise direction. Show that \[ \left|\int_{C_{R}} \frac{z}{z^{4}+1} d z\right| \leq \frac{\pi R^{2}}{R^{4}- 2 answers

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