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Ӫᨧ 1. ẺͺẺͺùªԴ͡ͺ 4 ͡ ӹǹ 20
  2. ѡ¹͡ӵͺ١ͧТ ԡ
  3. ºѡ¹ԡ
  4. š÷Ẻͺѡ¹ҺТͷѡ¹͡١ͼԴ¢͹
  6. 㹡óշͧẺͺ ԡ
     
ͷ 1 㴶١ͧ
 
1. 2.
3. 4.
ͷ 2 㴶١ͧ
 
1. 2.
3. 4.
ͷ 3 㴶١ͧ  
 
1. z = 3 - 4i Im(z) = 4 2. z = 5i Re(z) = 5
3. z = -7 - 3i Im(z) = -3 4. z = -5 + 3i Im(z) = 3i
ͷ 4 ˹ 2x + 5i = 2 + (y-1)i x+y դҡѺ  
 
1. 1 2. 2
3. 4 4. 5
ͷ 5 㴶١ͧ  
 
1. (1 - 3i) + (3 + i) = 4 - 2i 2. (4 + 5i) + (-5 - 4i) = 0
3. (2 - 7i) - (1 - 2i) = 1 - 9i 3. (-5 - 6i) - (3 + 3i) = -2 - 3i
ͷ 6
դҵçѺ
 
 
1. 2. 16 + 2i
3. 12 - 6i 3. 4 + 8i
ͷ 7 (5 + 2i)(3 - 4i) դҡѺ  
 
1. 23 - 14i 2. -20 + 6i
3. 15 - 8i 4. 10 - 12i
ͷ 8
դҵçѺ
 
 
1. 2.
3. 4.
ͷ 9 ӹǹԧ͹㹢㴷դóҡѺ 10  
 
1. 4 + 6i 2. 6 - 8i
3. 5 - 5i 4. 3 + 4i
ͷ 10 óͧ (1 + i)10 դҡѺ  
 
1. 8 2. 16
3. 32 4. 64
ͷ 11 ٻԧǢͧ z = 2 + 2i çѺ  
 
1. 2.
3. 4.
ͷ 12
ٻ a + bi çѺ
 
 
1. 3 + 4i 2.
3. 4. 12i
ͷ 13
ٻ a + bi çѺ
 
 
1. 2.
3. 4. 2 + 8i
ͷ 14
ٻԧǵçѺ
 
 
1. 2.
3. 4.
ͷ 15 (1 + i)20 çѺ  
 
1. 1024 2. 2048
3. -1024 4. -2048
ͷ 16
ҡͧͧ çѺ
 
 
1. 2.
3. 4.
ͷ 17 ҡͧ -8i  
 
1. 2i 2.
3. 4.
ͷ 18
ǻСͺͧع  
 
 
1. x + 1 2. x + 3
3. x - 2 4. x + 5
ͷ 19
㴤ͤӵͺͧþع  
 
 
1. -2i 2. -1 + 2i
3. 1 - 2i 4. -1 - 2i
ͷ 20 ˹ 2 - 3i 4 + 3i 繤ӵͺͧþعա 4 Ǥӵͺͧ͢ùçѺ  
 
1. -2 - 3i 2. -2 + 3i
3. -4 - 3i 4. 4 - 3i
 
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