Find the modules and argument of -1-i√3
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Answered by
3
Answer:
2, -2π/3
Step-by-step explanation:
Modulus = √[(-1)^2 + (√3)^2]
= √(1 + 3)
= 2
cos theta= -1/2
sin theta = -√3/2
Therefore, Theta = -(π-π/3) = -2π/3
Answered by
2
Step-by-step explanation:
modulus : lzl=√(-1)^2 +(√3)^2=2
let ¢be acute angle by tan¢ =| I'm(z) /re(z))
tan¢= l -√3/-1 l or √3/1 or√3
¢ = π/3
z lies in 3rd quadrant
arg(z) = -(π -¢}= -(π -π/3) =2π/3
SO that it is the answer I hope it will help u.
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