(a) Write the following curves in parametric way z(+) = x(#+ight). is) Im ( 2 ) = ZZ + i(z-Z)-2=0 Prove that Imz=0, largz - 71 = 1, 2-Z=0, 12-il =12+il e different equations all describing the real (x) axis.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 31E
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This is the 3rd-4th time of asking so please attempt as my questions are limited. The questions I need are: 2 part a question i 2 part b Part of importance: Handwritten not typed, all times of which I have asked this for some reason I don’t get it, when it is typed it confuses me as I’m trying to understand the method chronologically and process what is going on, whereas the attempts beforehand were simply copy and pasted with not a care towards it. This isn’t graded I’m purely trying to broaden my understanding so your effort will be greatly appreciated. Many thanks,
2) a) Write the following curves in parametric way z(+) = x(#)+iy(t).
i) z ž + i (z - Ž)-2=0
is) Im (4) = ½
b) Prove that Imz=0, largz - #1 = 1, 2-2 =0, 12-il = 1Z+il
are different equations all describing the real (x) axis.
Transcribed Image Text:2) a) Write the following curves in parametric way z(+) = x(#)+iy(t). i) z ž + i (z - Ž)-2=0 is) Im (4) = ½ b) Prove that Imz=0, largz - #1 = 1, 2-2 =0, 12-il = 1Z+il are different equations all describing the real (x) axis.
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