Buscar

Problema 9.4 Elementos de Eletromagnetismo Sadiku 5ª ed feito no Mathcad

Esta é uma pré-visualização de arquivo. Entre para ver o arquivo original

Mathcad Professional 14.0
		 
			 
			 
			 
			 Parametric Technology Corporation
			 
			 
		
		 
			 2
			 92160878-FD27-4BEB-877B-F7D14C9F3634
			 72CF57EE-D234-4236-BE71-26D67E48CDA0
			 00000000-0000-0000-0000-000000000000
			 00000000-0000-0000-0000-000000000000
		
	
	 
		 
			 
				 
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
				
			
			 
				 
				 
					 
					 
					 
					 
					 
					 
					 
					 
					 
					 
				
				 
				 
				 
					 
					 
					 
				
			
			 
				 
				 
				 
			
			 
			 
		
		 
			 
			 
				 
			
			 
				 
			
		
		 
			 
			 
		
		 
		 
			 
		
	
	 
		 
			 
				 x
			
			 
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 715edbf0877d920fb144580194b4c757
					 
						 ϕ
						 ϕ
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 
							 9.4
						
					
					 Uma barra de comprimento 
					 l
					 gira em torno do eixo z com uma velocidade angular ω. Se 
					 
						 B 
					
					 = B
					 
						 o
					
					 
						 
							 a
						
					
					 
						 
							 z
						
					
					 
						 , calcule a tensão induzida no condutor.
					
				
			
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 a69b493f4a9a3916bb7c8eed9985af6a
					 
						 B
						 
							 
							 B
							 a
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 41adf6c5fda7600aea13129dca9f7d9b
					 
						 dl
						 
							 
							 dρ
							 a
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 565881b2347321852f32883ad7e44643
					 
						 ϕ
						 
							 
							 ω
							 t
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 217d7373e636d5ba789b974f180249ee
					 
						 v
						 
							 
								 
								 
									 
									 ρ
									 
										 
											 
											 
												 
													 t
												
												 ϕ
											
										
									
								
								 a
							
							 
								 
									 
									 
										 
										 ρ
										 ω
									
									 a
								
							
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 Cálculo através da equação de Fem de movimento:
					
				
			
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 a84053f56238d160962674b7264d1032
					 
						 
							 
							 
								 
									 
									 v
									 B
								
							
							 a
						
						 
							 
							 
								 
								 B
								 ρ
							
							 ω
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
						 87f981e6743eca0b24cd3acac1e6877c
					
					 
					 
					 62a49704c1c1b798735486986db30796
					 
						 V
						 
							 
								 
									 
									 
										 
											 ρ
										
										 
											 
											 
												 
												 B
												 ρ
											
											 ω
										
									
									 
										 0
										 1
									
								
								 
									 
										 
										 
											 
											 B
											 ω
										
										 2
									
								
							
							 
								 V
							
							 
								 
									 
										 
										 
											 
											 mc_B_2E_o94
											 mc_ω_2E_94
										
										 2
									
									 
										 
									
								
							
						
					
				
				 
					 
					 
					 
				
			
			 
				 
					 
				
			
		
	
	 
		 iVBORw0KGgoAAAANSUhEUgAAAAYAAAARCAYAAAD+H91rAAAAAXNSR0IArs4c6QAAAARnQU1B
AACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAABSSURBVChTzY2xEcAwCAOZi4GYh2m0
DMMowo1t7tKliBo4XkjGF/0aFNONZsYAGJrHRx+cWTIlRlQlfcHZAQFFusgG7Q70oj4f5Q1W
3FV+6zNAPoqcdLFBaWUUAAAAAElFTkSuQmCC
		 iVBORw0KGgoAAAANSUhEUgAAACYAAAARCAYAAACxQt67AAAAAXNSR0IArs4c6QAAAARnQU1B
AACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAADRSURBVEhL7ZLBDcMgDEWZqwNFDMEI
HLoF9xxyYweuqCc2YAMaI6DFLSRErdVIfVKEjY3+j4GFH+VvbJSmMe99imjAek1jjNEOE+ud
0xjldWK9yphzLjYIIeI6z3NctdapA7OEaa1PS0oH6elVxnIxxwD8BcTW2pi/5xauFxb7Xr6O
a6i39IoxY0wpAjiWUqbsM2zplQwm0mvsGxuf2JbeI1uBDaVUiYF9V3mMnl5lDDY55+UxwiFY
v/X4e3qVsWeggRKsdz5j+e6pwHq0Y9lNCHd5Ij6CZ+wKXwAAAABJRU5ErkJggg==
		 iVBORw0KGgoAAAANSUhEUgAAAFUAAAAWCAYAAACxOdCYAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAAD4AAAAWCAYAAACYPi8fAAAAAXNSR0IArs4c6QAAAARnQU1B
AACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAG4SURBVFhH7ZRBjoJAEEX7AtyDeISO
V3AxlyBuvIEb9yy4hYkHIC50a+IKt4aVHsBgTNzWVJXVMw3aDjAyMwz8pEMVpKFe/6IUdFQ9
eNfUg98pjUArDVFaiJvW6g0OyoPtSvKG5ACPIVAKFMPasTxuTDNI8Fvwe+CobjmeQqTJXbPK
gt+6IoglrawVbD1y2qxP8OvxCNfBAM6jET+j3KU4sGr/opgcOG80G+IAX1DV8eLBWetJIYmP
ZfizWzLzc+C4GU5hyOFpMuFDeCiqUUdYgcQqQDvcssDJNQvOhi0NXkf0X1ugxVZH8Gy55PC0
WHB+k6PL2DA67LLgDGe9qBZ4DccZVEEihj8CN8qDFyVDmL9DcWnHpehcu/yE4/J/ewjM6T34
ebPh8Fmrp5G2DrcSOEpcZ4e0lhivHy66XuZou7IS1wkSPE9iHxJ6JvdpuF2GQ/dws2s3S0zM
sgzG4zGEOCvoPuV58L8oLJRb/Bsi2PV6zfF8PudD6Az4fr/neLfbcd4KcDPV64pAjdoD/gIR
6OHAo7NFrf4CscO4aLhNp9OWDLcXiKCpxW314P9ZBG6mulEnwO8F8A5Bsc2hk+ztFQAAAABJ
RU5ErkJggg==
		 iVBORw0KGgoAAAANSUhEUgAAAEkAAAAWCAYAAACMq7H+AAAAAXNSR0IArs4c6QAAAARnQU1B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iVBORw0KGgoAAAANSUhEUgAAAMAAAAAnCAYAAABZnUc9AAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAAKoAAAAWCAYAAABQfgeMAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAAUQAAAA3CAYAAAB0KzMdAAAAAXNSR0IArs4c6QAAAARnQU1B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Teste o Premium para desbloquear

Aproveite todos os benefícios por 3 dias sem pagar! 😉
Já tem cadastro?

Continue navegando