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. (a) For r=0.04 m and for each of 100 values ofg between 0 and 2pi radians: 0 Convert from polar to Cartesian corrdinates: turn

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. (a) For r=0.04 m and for each of 100 values ofg between 0 and 2pi radians: 0 Convert from polar to Cartesian corrdinates: turn {r.theta} into {x,y} o For wire 1: use {x,y} to make {x1, y'l}; then convert those to polar coordinates {r1, theta1} and plug those into the formula above. This gives you the field E1 from wire 1, in x,y components. 0 Repeat for wire 2, giving 32 0 Add the two fields (as vectors , meaning componentwise) to get the net magnetic field E = E1 + g- 0 Calculate the magnitude 8 and angle 0: of the net field. 0 Plot 8 as a function of 9, and also (separately) 0: as a function of 9 o (b) For theta=0.5 radians, and for each of 100 values of rbetween 0 and 'l m: 0 Repeat the steps above

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