<p>Quais as denominações dadas aos dois tipos de transistor bipolar de juntão (TBJ)? Esboce a estrutura básica de cada um e identifique seus vários portadores minoritários e majoritários. Desenha o símbolo gráfico próximo e cada um. Alguma informação será alterada se trocarmos o transistor de silício por um de germânico? </p>

Passo 1

<p>A questão trata de <b>Transistores Bipolares de Junção (TBJ ou BJT – Bipolar Junction Transistor)</b> e pede:</p>
<p>As <b>denominações dos dois tipos</b> de TBJ;</p>
<p>Um <b>esboço da estrutura básica</b> de cada tipo;</p>
<p>A <b>identificação dos portadores majoritários e minoritários</b> em cada região;</p>
<p>O <b>símbolo gráfico</b> correspondente a cada transistor;</p>
<p>Uma análise se <b>alguma informação muda ao trocar o material semicondutor</b>, de silício para germânio.</p>
<p>Portanto, o problema envolve <b>conceitos físicos (portadores de carga)</b>, <b>estrutura semicondutora</b>, <b>simbologia eletrônica</b> e <b>propriedades dos materiais</b>.</p>
<p>O TBJ é um <b>dispositivo semicondutor de três terminais</b>, formado por <b>duas junções PN</b>, utilizado principalmente para:</p>
<ul>
<li>Amplificação de sinais;</li>
<li>Comutação eletrônica.</li>
</ul>
<p>O termo <b>“bipolar”</b> indica que <b>dois tipos de portadores participam da condução</b>:</p>
<ul>
<li>Elétrons;</li>
<li>Lacunas.</li>
</ul>
<p>Todo TBJ possui três regiões:</p>
<ul>
<li>
<b>Emissor (E)</b>: altamente dopado, responsável por injetar portadores;</li>
<li>
<b>Base (B)</b>: muito fina e levemente dopada;</li>
<li>
<b>Coletor (C)</b>: moderadamente dopado, coleta os portadores.</li>
</ul>

Passo 2

<p>Existem <b>dois tipos de TBJ</b>:</p>
<ol>
<li><b>NPN</b></li>
<li><b>PNP</b></li>
</ol>
<p>Eles se diferenciam pela <b>ordem das regiões dopadas</b>.</p>
<p>Transistor NPN</p>
<p>Estrutura:</p>
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<title> E m i s s o r   N +   B a s e   P C o l e t o r   N </title>
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</svg></p>
<p>Emissor: tipo <svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“2.386ex” height=“2.176ex” style=“vertical-align: -0.338ex;” viewBox=“0 -791.3 1027.5 936.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> N</title>
<defs aria-hidden=“true”>
<path stroke-width=“1” id=“E1-MJMATHBI-4E” d=“M258 624H235Q214 624 209 626T199 639Q203 678 216 684Q220 686 344 686H434Q464 686 477 680Q480 677 607 454Q738 227 739 227Q742 227 789 418T836 618Q836 620 835 620L821 622Q811 622 779 624Q755 624 749 625T740 632Q737 635 737 644Q737 656 742 669T754 685Q755 685 757 685T763 686Q768 686 803 685T890 684Q925 684 951 684T990 685T1006 686Q1014 686 1016 684Q1027 679 1027 668Q1023 632 1011 626Q1007 624 978 624Q912 622 907 617Q907 616 831 314T753 8Q749 0 723 0H712Q699 0 692 7Q692 8 671 44T607 155T526 296L361 580L296 323Q234 74 234 68T302 62H307Q334 62 334 44Q330 6 317 2L313 0L280 1Q260 2 181 2Q125 2 96 1T63 0Q48 0 43 15Q43 19 47 35Q52 55 57 58T94 62Q147 64 164 69L233 345Q302 619 302 622Q302 624 258 624Z”></path>
</defs>
<g stroke=“currentColor” fill=“currentColor” stroke-width=“0” transform=“matrix(1 0 0 -1 0 0)” aria-hidden=“true”>
<use xlink:href="#E1-MJMATHBI-4E" x=“0” y=“0”></use>
</g>
</svg>, fortemente dopado</p>
<p>Base: tipo <svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“1.968ex” height=“2.176ex” style=“vertical-align: -0.338ex;” viewBox=“0 -791.3 847.5 936.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> P</title>
<defs aria-hidden=“true”>
<path stroke-width=“1” id=“E1-MJMATHBI-50” d=“M162 62L302 623Q302 624 258 624H234Q214 624 209 626T200 638Q200 677 217 684Q220 686 439 686Q667 685 684 682Q686 681 693 680Q713 677 733 671T782 649T829 602T847 528Q847 450 784 382T604 293Q571 288 469 287H373L346 176Q340 151 333 122T321 78L317 64Q317 62 361 62H387Q420 62 420 44Q417 10 404 2L399 0L357 1Q331 2 224 2Q149 2 109 1T65 0Q43 0 43 17Q43 21 47 33Q52 54 57 58T89 62H113H162ZM692 558Q692 611 617 622Q610 623 529 624H452L381 343H458H492Q604 343 641 389Q662 414 677 471T692 558Z”></path>
</defs>
<g stroke=“currentColor” fill=“currentColor” stroke-width=“0” transform=“matrix(1 0 0 -1 0 0)” aria-hidden=“true”>
<use xlink:href="#E1-MJMATHBI-50" x=“0” y=“0”></use>
</g>
</svg>, fina e pouco dopada</p>
<p>Coletor: tipo <svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“2.386ex” height=“2.176ex” style=“vertical-align: -0.338ex;” viewBox=“0 -791.3 1027.5 936.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> N</title>
<defs aria-hidden=“true”>
<path stroke-width=“1” id=“E1-MJMATHBI-4E” d=“M258 624H235Q214 624 209 626T199 639Q203 678 216 684Q220 686 344 686H434Q464 686 477 680Q480 677 607 454Q738 227 739 227Q742 227 789 418T836 618Q836 620 835 620L821 622Q811 622 779 624Q755 624 749 625T740 632Q737 635 737 644Q737 656 742 669T754 685Q755 685 757 685T763 686Q768 686 803 685T890 684Q925 684 951 684T990 685T1006 686Q1014 686 1016 684Q1027 679 1027 668Q1023 632 1011 626Q1007 624 978 624Q912 622 907 617Q907 616 831 314T753 8Q749 0 723 0H712Q699 0 692 7Q692 8 671 44T607 155T526 296L361 580L296 323Q234 74 234 68T302 62H307Q334 62 334 44Q330 6 317 2L313 0L280 1Q260 2 181 2Q125 2 96 1T63 0Q48 0 43 15Q43 19 47 35Q52 55 57 58T94 62Q147 64 164 69L233 345Q302 619 302 622Q302 624 258 624Z”></path>
</defs>
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<use xlink:href="#E1-MJMATHBI-4E" x=“0” y=“0”></use>
</g>
</svg>, dopagem intermediária</p>

Passo 3

<p>Transistor PNP</p>
<p>Estrutura:</p>
<p style=“text-align:center;”><svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“38.237ex” height=“2.843ex” style=“vertical-align: -0.838ex;” viewBox=“0 -863.1 16463 1223.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> E m i s s o r   P +   B a s e   N C o l e t o r   P </title>
<defs aria-hidden=“true”>
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<p>Emissor: tipo <svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“1.968ex” height=“2.176ex” style=“vertical-align: -0.338ex;” viewBox=“0 -791.3 847.5 936.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> P</title>
<defs aria-hidden=“true”>
<path stroke-width=“1” id=“E1-MJMATHBI-50” d=“M162 62L302 623Q302 624 258 624H234Q214 624 209 626T200 638Q200 677 217 684Q220 686 439 686Q667 685 684 682Q686 681 693 680Q713 677 733 671T782 649T829 602T847 528Q847 450 784 382T604 293Q571 288 469 287H373L346 176Q340 151 333 122T321 78L317 64Q317 62 361 62H387Q420 62 420 44Q417 10 404 2L399 0L357 1Q331 2 224 2Q149 2 109 1T65 0Q43 0 43 17Q43 21 47 33Q52 54 57 58T89 62H113H162ZM692 558Q692 611 617 622Q610 623 529 624H452L381 343H458H492Q604 343 641 389Q662 414 677 471T692 558Z”></path>
</defs>
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<use xlink:href="#E1-MJMATHBI-50" x=“0” y=“0”></use>
</g>
</svg>, fortemente dopado</p>
<p>Base: tipo <svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“2.386ex” height=“2.176ex” style=“vertical-align: -0.338ex;” viewBox=“0 -791.3 1027.5 936.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> N</title>
<defs aria-hidden=“true”>
<path stroke-width=“1” id=“E1-MJMATHBI-4E” d=“M258 624H235Q214 624 209 626T199 639Q203 678 216 684Q220 686 344 686H434Q464 686 477 680Q480 677 607 454Q738 227 739 227Q742 227 789 418T836 618Q836 620 835 620L821 622Q811 622 779 624Q755 624 749 625T740 632Q737 635 737 644Q737 656 742 669T754 685Q755 685 757 685T763 686Q768 686 803 685T890 684Q925 684 951 684T990 685T1006 686Q1014 686 1016 684Q1027 679 1027 668Q1023 632 1011 626Q1007 624 978 624Q912 622 907 617Q907 616 831 314T753 8Q749 0 723 0H712Q699 0 692 7Q692 8 671 44T607 155T526 296L361 580L296 323Q234 74 234 68T302 62H307Q334 62 334 44Q330 6 317 2L313 0L280 1Q260 2 181 2Q125 2 96 1T63 0Q48 0 43 15Q43 19 47 35Q52 55 57 58T94 62Q147 64 164 69L233 345Q302 619 302 622Q302 624 258 624Z”></path>
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</g>
</svg>, fina e pouco dopada</p>
<p>Coletor: tipo <svg xmlns:xlink=“http://www.w3.org/1999/xlink” width=“1.968ex” height=“2.176ex” style=“vertical-align: -0.338ex;” viewBox=“0 -791.3 847.5 936.9” role=“img” focusable=“false” xmlns=“http://www.w3.org/2000/svg” aria-labelledby=“MathJax-SVG-1-Title”>
<title> P</title>
<defs aria-hidden=“true”>
<path stroke-width=“1” id=“E1-MJMATHBI-50” d=“M162 62L302 623Q302 624 258 624H234Q214 624 209 626T200 638Q200 677 217 684Q220 686 439 686Q667 685 684 682Q686 681 693 680Q713 677 733 671T782 649T829 602T847 528Q847 450 784 382T604 293Q571 288 469 287H373L346 176Q340 151 333 122T321 78L317 64Q317 62 361 62H387Q420 62 420 44Q417 10 404 2L399 0L357 1Q331 2 224 2Q149 2 109 1T65 0Q43 0 43 17Q43 21 47 33Q52 54 57 58T89 62H113H162ZM692 558Q692 611 617 622Q610 623 529 624H452L381 343H458H492Q604 343 641 389Q662 414 677 471T692 558Z”></path>
</defs>
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</g>
</svg>, dopagem intermediária</p>
<p style=“text-align:center;”><img 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”></p>
<p>Troca de silício por germânio: o que muda?</p>
<p>O <b>princípio de funcionamento é o mesmo</b>, mas o germânio apresenta <b>maior sensibilidade térmica e maior corrente de fuga</b>, o que limita seu uso moderno.</p>

Resposta

<p>Ver o desenvolvimento</p>

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