Answer to Question #319215 in Math for prathik ghosh

Question #319215

MID_TERM ASSIGNMENT

1. Evaluate the integral ∫ (𝒛̅) πŸπ’…π’› 𝟐+π’Š 𝟎 a) Along the line π’š = 𝒙 𝟐 b) Along the real axis from 0 to 2 and then vertically 0 to 2+i

2. Use Cauchy’s Integral Formula to evaluate ∫ 𝒛𝒅𝒛 π‘ͺ π’πŸβˆ’πŸ‘π’›+𝟐 , where C is the circle |𝒛 βˆ’ 𝟐| = 𝟏 𝟐

3. Evaluate ∬ βˆšπ’š 𝟐 + 𝒛 𝟐 𝑹 π’…π’šπ’…π’›; over the region R in the y-z planr bounded by π’š 𝟐 + 𝒛 𝟐 = πŸ’

4. Evaluate∭ (πŸπ’™ + π’š)𝒅𝒗 𝑽 ; where V is closed by the cylinder 𝒛 = πŸ’ βˆ’ 𝒙 𝟐 ;and the planes x=0;y=0;y=2 and z=0


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