Buscar

Problema 9.2 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
			 0F06112A-C155-4E9B-B2F5-56D701E78504
			 2FB7D37B-8B07-4A64-8F99-8A40EBF950BE
			 00000000-0000-0000-0000-000000000000
			 00000000-0000-0000-0000-000000000000
		
	
	 
		 
			 
				 
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
					 
						 
						 
					
				
			
			 
				 
				 
					 
					 
					 
					 
					 
					 
					 
					 
					 
					 
				
				 
				 
				 
					 
					 
					 
				
			
			 
				 
				 
				 
			
			 
			 
		
		 
			 
			 
				 
			
			 
				 
			
		
		 
			 
			 
		
		 
		 
			 
		
	
	 
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 
					
					 
					 
					 f899b6b995ce0faf8bcad7ae4f030eb2
					 
						 a
						 
							 1
							 0
							 0
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 
					
					 
					 
					 26743a7d2112b1f5370402ddb9af7fbf
					 
						 a
						 
							 0
							 1
							 0
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 
					
					 
					 
					 c0039ebf505c05a0342905d4d022ee6e
					 
						 a
						 
							 0
							 0
							 1
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 9.2
					
					 Uma espira circular condutora de raio 20 cm está no plano z = 0 imersa em um campo magnético 
					 
						 B
					
					 = 10 cos377 t 
					 
						 a
					
					 
						 
							 z
						
					
					 
						 mWB/m². Calcule a tensão induzida na espira.
					
				
			
		
		 
			 
				 
					 Cálculo através do enlace:
				
			
		
		 
			 
				 
					 B
					 
						 
						 
							 
							 10
							 
								 cos
								 
									 
									 377
									 t
								
							
						
						 a
					
				
			
			 
		
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
					 
					 f94cb80d9082773047e42999d285fe16
					 
						 S
						 
							 
								 
								 
									 
									 
										 
										 
											 
											 π
											 20
										
										 cm
									
									 20
								
								 cm
							
							 
								 
									 0.12566370614359174
									 
										 
									
								
							
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
					 
					 be161092cd20f743b27feedca48b232a
					 
						 λ
						 
							 
								 
								 
									 
										 S
									
									 
										 
										 B
										 a
									
								
							
							 
								 
									 
									 
										 
										 1.25663706143592
										 
											 
											 m
											 2
										
									
									 
										 cos
										 
											 
											 377
											 t
										
									
								
							
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
					 
					 e044181e5d4493bdae8c69d9f6b0ac9d
					 
						 V
						 
							 
								 
								 
									 
									 
										 
											 t
										
										 λ
									
								
							
							 
								 
									 
									 
										 
										 473.75217216134184
										 
											 
											 m
											 2
										
									
									 
										 sin
										 
											 
											 377
											 t
										
									
								
							
						
					
				
			
			 
				 
					 
				
			
		
		 
			 
				 
					 Cálculo através da equação de Fem de transformação:
				
			
		
		 
			 
				 
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
						 f28128df7c0990988cc11de7e17e3a9b
					
					 
					 
					 7ae9ae98146b57ccfb6b1e904857e296
					 
						 V
						 
							 
								 
								 
									 
									 
										 
											 S
										
										 
											 
											 
												 
													 
													 
														 
															 t
														
														 B
													
												
											
											 a
										
									
								
							
							 
								 
									 
									 
										 
										 473.75217216134184
										 
											 
											 m
											 2
										
									
									 
										 sin
										 
											 
											 377
											 t
										
									
								
							
						
					
				
				 
					 
					 
					 
				
			
			 
				 
					 
				
			
		
	
	 
		 iVBORw0KGgoAAAANSUhEUgAAADcAAAA9CAYAAAAJQPEgAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAADgAAAA9CAYAAAD4S6qtAAAAAXNSR0IArs4c6QAAAARnQU1B
AACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAJkSURBVGhD7ZvrccMgDIBZoHtkBm/R
JVii/ZMNmIZf3YRhqMQjfsTCEBtb5vjufNecqaPPEhATImzjsBY0WlmlTXhFk2rHVlBLaaUO
LzIwGtqrd0mWgkaVyb0AyWEhyU/QKDtQdnhOCCvEYFeS5dByfo6ZoLEKSnNdT1sZxZwo0Q7P
DQqu5OEliMHRqbHilVm4EYMgy3iaRVaCRtGlh+dGQZQQyZsRzzESxKxQ5ekFp0JJQSznUKaM
BCGoxNBZJjjeLD6C0P/W5rEXBX0Qif2Qj+DKHDZnMYpORso1cC5lJ5jKiMNND+l5MIIljde7
l2ABXfB0mhd8PuzjGf4+gL/vL3e9nsHT6IJldMHT6YJldMHT6YJl3FYQA58uXVDcUtDJ4eNS
q4LIjgzimmS4Q3CQi69J8Kk7vZRAUl0Q3iA+KeOCjqAWVrPwaybxZs0OKrhz+qCxWikrXXDb
ywKHUl8Q1xJ9efkM7hFkmEH3jxCA1DoE11oGXR/0g4sOssPvT1jFwgP7pB9EaPnKg0yI0R0b
jd8FKeJSXVyHNJDhTwS2yMxgLvmCwFi+EAfYVancKwXHLMo62UMuFQT2z40bXC3osnhkBEs4
CFYrT+QqQVea0NLAJ5yq0+JlgtAQ570j33yVy0u0Ns0L9u8myuglejpdELj7d/RFuyw2Pjby
22UBQbe9TwYzlIgYS276kHu/nU6ToNZAwfytXLi+xG6vmpegYi4SnPRnVoLYD1NB5/ZBtvtF
feBUmS5GUXKv2rwvMxMEsLyo1GTMg8z3bHv27LpfTjUsBZGmfzcRyf7li7rhL1+Owdp/LtEJ
Nz1ZInoAAAAASUVORK5CYII=
		 iVBORw0KGgoAAAANSUhEUgAAADcAAAA9CAYAAAAJQPEgAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAAIUAAAAWCAYAAADuKF/RAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAALUAAAAeCAYAAABqiF+EAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAAUoAAAA3CAYAAABq4gOuAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAATYAAAAnCAYAAACFQWQjAAAAAXNSR0IArs4c6QAAAARnQU1B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		 iVBORw0KGgoAAAANSUhEUgAAAYgAAABCCAYAAABNR0FAAAAAAXNSR0IArs4c6QAAAARnQU1B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Teste o Premium para desbloquear

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

Outros materiais