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Question

If the argument of z(2+3i) is π4, then the locus of z=x+iy is :

A
x+y+1=0
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B
2x+y+2=0
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C
x+y1=0
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D
xy+1=0
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Solution

The correct option is D xy+1=0
Given,
arg |z(2+3i)|=π4
tan1(y3x2)= π4
y3x2=1
xy+1=0

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