Determinate-the-geometric-aspect-described-by-M-z-in-complex-plane-such-that-arg-z-3-i-pi-4-2pi- Tinku Tara June 4, 2023 None 0 Comments FacebookTweetPin Question Number 122659 by mathocean1 last updated on 18/Nov/20 DeterminatethegeometricaspectdescribedbyM(z)incomplexplanesuchthat:arg(z−−3+i)≡π4[2π] Answered by MJS_new last updated on 18/Nov/20 arg(x)≡π4[2π]⇔x=c+ciletz=a+bi⇒z−=a−bia−bi−3+i=c+ci⇒{a−c−3=0⇒c=a−3−b−c+1=0⇒c=1−ba−3=1−b⇒b=4−az=a+(4−a)ithisisastraightline. Terms of Service Privacy Policy Contact: info@tinkutara.com FacebookTweetPin Post navigation Previous Previous post: Question-188195Next Next post: we-are-in-C-3-S-x-y-z-2i-1-and-xyz-2-xy-yz-xz-2-1-i-P-z-z-3-1-2i-z-2-2-1-i-2-show-that-a-b-c-is-solution-of-S-if-and-only-a-b-c-are-roots-of-P- Leave a Reply Cancel replyYour email address will not be published. Required fields are marked *Comment * Name * Save my name, email, and website in this browser for the next time I comment.
![Determinate the geometric aspect described by M(z) in complex plane such that: arg(z^− −3+i)≡(π/4)[2π]](https://www.tinkutara.com/question/Q122659.png)
![arg (x) ≡(π/4)[2π] ⇔ x=c+ci let z=a+bi ⇒ z^− =a−bi a−bi−3+i=c+ci ⇒ { ((a−c−3=0 ⇒ c=a−3)),((−b−c+1=0 ⇒ c=1−b)) :} a−3=1−b ⇒ b=4−a z=a+(4−a)i this is a straight line.](https://www.tinkutara.com/question/Q122684.png)