Solution 3.2:2a - Förberedande kurs i matematik 2

-                      Welcome to the course
                       
                        About the course 
                        Examinations
                      
                    
                      1. Derivatives
                       
                        1.1 Introduction 
                        1.2 Rules of differentiation 
                        1.3 Max and min problems
                      
                    
                      2. Integrals
                       
                        2.1 Introduction 
                        2.2 Substitution 
                        2.3 Integration by parts
                      
                    
                      3. Complex numbers
                       
                        3.1 Calculations 
                        3.2 Polar form 
                        3.3 Powers and roots 
                        3.4 Complex polynomials
                      
                    
                    
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+			Solution 3.2:2a
			
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- {{NAVCONTENT_START}} + The condition <math>0\leq \mathop{\rm Im} z \leq 3</math> means that all points with imaginary part between 0 and 3 lie in the set.
- The condition <math>0\leq \mathrm{Im} z \leq 3</math> means that all points with imaginary part between <math>0</math> and <math>3</math> lie in the set. + 
  
 [[Image:3_2_2_a.gif|center]]  [[Image:3_2_2_a.gif|center]]
- {{NAVCONTENT_STOP}}  
Current revision
The condition \displaystyle 0\leq \mathop{\rm Im} z \leq 3 means that all points with imaginary part between 0 and 3 lie in the set.



Retrieved from "http://wiki.sommarmatte.se/wikis/2008/bridgecourse2-ImperialCollege/index.php/Solution_3.2:2a"
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-{{NAVCONTENT_START}}
+The condition <math>0\leq \mathop{\rm Im} z \leq 3</math> means that all points with imaginary part between 0 and 3 lie in the set.
-The condition <math>0\leq \mathrm{Im} z \leq 3</math> means that all points with imaginary part between <math>0</math> and <math>3</math> lie in the set.
 [[Image:3_2_2_a.gif|center]]
-{{NAVCONTENT_STOP}}