In the Gauss plane, the set: {2€6:12+1-ilsva, Rez+ Im z>0} a) is a half-disk that intersects the set of strictly negative real numbers. b) contains the set B = {2€ 6:2=iy, with y=0} c) is a disk d) contains point only e) is a half-disk that intersects the set B = {z € C: z=iy, with y>0} one how I solved it z: a+ib la+ib+1-il≤√2 √(a+1)² +i(b-1)² <√Z (a + 1)²+i(b-1)² ≤2 C: -1,1 R: 2 paz-y

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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This is how I solved it but I don’t know which option to pick just because I don’t understand them could you please help me out there
In the Gauss plane, the set:
{26:12+1-ilsva, Rez+ Im z zo]
a) is a half-disk that intersects the set of strictly negative real numbers.
b) contains the set B = {2E &: 2 = iy, with y20}
c) is a disk
d) contains one point only
e) is a half-disk that intersects the set B = {2 € 6:2=iy, with y>0}
how I solved it
z: a+ib
la+ib+1-il≤√2
√(a+1)² +i(b-1)² ≤ VZ
(a+1)²+i(b-1)² ≤2
C:-1,1
R: 2
23-y
Transcribed Image Text:In the Gauss plane, the set: {26:12+1-ilsva, Rez+ Im z zo] a) is a half-disk that intersects the set of strictly negative real numbers. b) contains the set B = {2E &: 2 = iy, with y20} c) is a disk d) contains one point only e) is a half-disk that intersects the set B = {2 € 6:2=iy, with y>0} how I solved it z: a+ib la+ib+1-il≤√2 √(a+1)² +i(b-1)² ≤ VZ (a+1)²+i(b-1)² ≤2 C:-1,1 R: 2 23-y
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