Os primeiros passos de um longo percurso
Abstract
Dissertação de Mestrado em Ensino de Matemática no 3.º ciclo do Ensino Básico e no Secundário apresentada à Faculdade de Ciências e Tecnologia
Full text
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/*!
* Base CSS for pdf2htmlEX
* Copyright 2012,2013 Lu Wang
* https://github.com/pdf2htmlEX/pdf2htmlEX/blob/master/share/LICENSE
*/
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
#sidebar { /* Sidebar */
position:absolute;
top:0;
left:0;
bottom:0;
width:250px;
padding:0;
margin:0px;
overflow:auto;
}
#page-container { /* PDF container */
position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
top:0;
left:0px;
margin:0;
padding:0;
border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
/* for sidebar */
#sidebar.opened + #page-container { left:250px; }
#page-container {
/* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
* alternatively you may set width and height
*/
bottom:0;
right:0;
overflow:auto;
}
.loading-indicator_c00000 {
display:none;
}
.loading-indicator_c00000.active {
display:block;
position:absolute;
width:64px;
height:64px;
top:50%;
left:50%;
margin-top:-32px;
margin-left:-32px;
}
.loading-indicator_c00000 img {
position:absolute;
top:0;
left:0;
bottom:0;
right:0;
}
}
@media print {
@page { margin:0; }
html { margin:0; }
body {
margin:0;
-webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
}
#sidebar { display:none; }
#page-container {
width:auto;
height:auto;
overflow:visible;
background-color:transparent;
}
.d_c00000 { display:none; }
}
/* Part 2: Page Elements: Modify with caution
* The followings are base classes, some of which are meant to be override by PDF specific classes
* So do not increase the specificity (e.g. ".classname_c00000" -> "#page-container .classname_c00000")
*/
.pf_c00000 { /* page */
position:relative;
background-color:white;
overflow: hidden;
margin:0;
border:0; /* required by pdf2htmlEX.js for page visibility test */
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position:absolute;
border:0;
padding:0;
margin:0;
top:0;
left:0;
width:100%;
height:100%;
overflow:hidden;
display:block;
/* set transform-origin for scaling */
transform-origin:0% 0%;
-ms-transform-origin:0% 0%;
-webkit-transform-origin:0% 0%;
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display:block;
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position:absolute;
border:0;
margin:0;
top:0;
bottom:0;
width:100%;
height:100%;
-ms-user-select:none;
-moz-user-select:none;
-webkit-user-select:none;
user-select:none;
}
.bi_c00000 { /* images that cover only a part of the page */
position:absolute;
border:0;
margin:0;
-ms-user-select:none;
-moz-user-select:none;
-webkit-user-select:none;
user-select:none;
}
@media print {
.pf_c00000 {
margin:0;
box-shadow:none;
page-break-after:always;
page-break-inside:avoid;
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@-moz-document url-prefix() {
/* fix page truncation for FireFox */
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overflow:visible;
border:1px solid #FFFFFF;
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.pc_c00000 {overflow:visible;}
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position:absolute;
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padding:0;
margin:0;
overflow:hidden;
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white-space:pre;
font-size:1px;
transform-origin:0% 100%;
-ms-transform-origin:0% 100%;
-webkit-transform-origin:0% 100%;
unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
-moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
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.t_c00000:after { /* webkit #35443 */
content: '';
}
.t_c00000:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
content: '';
display: inline-block;
}
.t_c00000 span { /* text blocks within a line */
/* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
position:relative;
unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
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/* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
display: inline-block;
color: transparent;
z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
background: rgba(127,255,255,0.4);
}
::-moz-selection{
background: rgba(127,255,255,0.4);
}
.pi_c00000 { /* info for Javascript */
display:none;
}
.l_c00000 { /* annotation links */
}
/* transparent color - WebKit */
.d_c00000 { /* css drawing */
position:absolute;
transform-origin:0% 100%;
-ms-transform-origin:0% 100%;
-webkit-transform-origin:0% 100%;
}
/* for the forms */
.it_c00000 {
border: none;
background-color: rgba(255, 255, 255, 0.0);
}
.ir_c00000:hover {
cursor: pointer;
}
/* Base CSS END */
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*!
* Fancy styles for pdf2htmlEX
* Copyright 2012,2013 Lu Wang
* https://github.com/pdf2htmlEX/pdf2htmlEX/blob/master/share/LICENSE
*/
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
0% { transform: rotate(0deg); }
10% { transform: rotate(0deg); }
90% { transform: rotate(720deg); }
100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
0% { -webkit-transform: rotate(0deg); }
10% { -webkit-transform: rotate(0deg); }
90% { -webkit-transform: rotate(720deg); }
100%{ -webkit-transform: rotate(720deg); }
}
@media screen {
#sidebar {
background-color:#2f3236;
/* modified from http://philbit.com/svgpatterns/#crossstripes */
background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
}
#outline {
font-family:Georgia,Times,"Times New Roman",serif;
font-size:13px;
margin:2em 1em;
}
#outline ul {
padding:0;
}
#outline li {
list-style-type:none;
margin:1em 0;
}
#outline li > ul {
margin-left: 1em;
}
#outline a,
#outline a:visited,
#outline a:hover,
#outline a:active {
line-height:1.2;
color:#e8e8e8;
text-overflow:ellipsis;
white-space:nowrap;
text-decoration:none;
display:block;
overflow:hidden;
outline:0;
}
#outline a:hover {
color:rgb(0,204,255);
}
#page-container {
background-color:#9e9e9e;
/* http://philbit.com/svgpatterns/#thinstripes */
background-image: url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI1IiBoZWlnaHQ9IjUiPgo8cmVjdCB3aWR0aD0iNSIgaGVpZ2h0PSI1IiBmaWxsPSIjOWU5ZTllIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDVMNSAwWk02IDRMNCA2Wk0tMSAxTDEgLTFaIiBzdHJva2U9IiM4ODgiIHN0cm9rZS13aWR0aD0iMSI+PC9wYXRoPgo8L3N2Zz4=");
-webkit-transition:left 500ms;
transition:left 500ms;
}
.pf_c00000 {
margin: 13px auto;
box-shadow: 1px 1px 3px 1px #333;
/* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
border-collapse: separate;
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.pc_c00000.opened { /* used by pdf2htmlEX.js, to show/hide pages */
-webkit-animation: fadein 100ms;
animation: fadein 100ms;
}
.loading-indicator_c00000.active {
/*
* use 0.01s instead of 0s,
* since YUI Compressor will change 0s to 0,
* which is not recognized by Firefox
*/
-webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
}
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An a R ita Mar tins das N eve s Marqu e s
O S PR IMEIRO S PASS O S D E UM LO N GO PERCUR SO
R e lató rio d e E stági o no âmbito d o Me str ad o e m E ns in o d a
Mat e mática no 3. º cicl o d o E ns in o Bási co e no S e cund ário ,
o rien t ad o pe lo Pr o f e sso r D o ut o r G o nçalo Gutierres e ap rese ntad o
ao D e part ame nto d e Mat e mática d a Faculda d e d e Ciê ncias e
Tecn o lo g ia .
ju n ho de 20 22
Os primeir os passos de um longo per curso
Ana Rita Martins das Ne v es Mar ques
Mestrado em Ensino da Matemática no 3. º ciclo do Ensino Básico e no Secundá rio
Master in Mathematics T eaching in the 3rd Cycle of Basic and Seconda ry Education
Relató rio de Estágio | Rep o rt of Stage
junho 2022 | june 2022
Agradecimentos
Quero agradecer a todos os que, direta ou indiretamente, me ajudaram neste percurso tão impor -
tante da minha vida profissional e pessoal:
• Aos meus pais pela oportunidade de realizar um sonho de criança e por todo o apoio;
•
Ao Professor João Gonçalv es, orientador cooperante, o meu sincero agradecimento pela forma
como me acolheu desde o primeiro dia do estágio, pelo tempo dedicado e por todos os conheci-
mentos que me transmitiu;
• Ao Professor Doutor Gonçalo Gutierres, orientador científico, pela disponibilidade;
•
Ao Carlos Ferreira pelo apoio, disponibilidade e boa energia mesmo nos dias mais difíceis.
Mais que um coleg a de estágio um grande amigo sem o qual não poderia ter realizado este
estágio na minha cidade, Marinha Grande;
•
A toda a comunidade docente e não docente da Escola Básica Guilherme Stephens e da Escola
Secundária Engenheiro Acácio Calazans Duarte pelo acolhimento e simpatia;
•
A todos os alunos com que ti ve a oportunidade de trabalhar , sem os quais este estágio não seria
tão gratificante;
• À Carolina Loureiro, uma amiga para a vida que Coimbra me deu, pelo apoio e amizade;
•
Um agradecimento final à minha a vó, ao meu namorado e aos meus amigos, pelo apoio e
compreensão ao longo deste percurso.
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Resumo
O presente relatório de estágio foi elaborado no âmbito da unidade curricular Estágio e Relatório ,
inserida no segundo ano do Mestrado em Ensino de Matemática no 3.º ciclo do Ensino Básico e
no Secundário da Uni versidade de Coimbra. Este relatório tem como principal objeti v o descre ver e
refletir sobre o trabalho desen v olvido ao longo do ano leti v o 2021/2022 no Agrupamento de Escolas
Marinha Grande Poente, sob orientação do Professor Doutor Gonçalo Gutierres, orientador científico,
e do Professor João Gonçalves, orientador cooperante.
Durante o estágio, a professora estagiária Ana Marques lecionou aulas na turma F do 7.º ano de
escolaridade do Ensino Básico, na Escola Básica Guilherme Stephens, com a supervisão do orientador
cooperante. Este v e presente nas aulas das restantes turmas do núcleo de estágio onde auxiliou atra vés
de apoio na resolução de e xercícios e esclarecimento de dúvidas aos alunos e auxiliou na Direção de
T urma do orientador cooperante.
Este documento está di vidido em cinco capítulos abordando de uma forma geral todos os en-
v olventes no estágio, desde o seu enquadramento onde se descre vem os diferentes interv enientes,
a prática pedagógica onde são abordadas as planificações necessárias e os métodos de a v aliação
utilizados, a participação nas estruturas de orientação pedagógica e educati v a onde são abordadas as
reuniões e formações em que a autora do relatório participou e, ainda, as ati vidades desen volvidas
com a colaboração do núcleo de estágio. Por fim, é feita uma refle xão sobre o estágio.
Pala vras-chav es: Estágio; Ensino da Matemática; Professor; Aluno.
Abstract
The present report of stage was prepared within the scope of the Sta ge and Report curricular
unit, inserted in the second year of the Master’ s in Mathematics T eaching in the 3rd cycle of Basic
Education and Secondary at the Uni v ersity of Coimbra. The main objecti v e of this report is to describe
and reflect on the work carried out during the 2021/2022 academic year at the Marinha Grande Poente
School Group, under the guidance of Gonçalo Gutierres PhD, scientific advisor , and João Gonçalves,
cooperating advisor .
During the internship, the trainee teacher Ana Marques taught classes in class F of the 7th grade
of Basic Education, at Guilherme Stephens Basic School, under the supervision of the cooperating
advisor . She was present in the lessons of the remaining classes of the internship nucleus where she
helped in solving ex ercises and clarifying doubts to the students and helped in the Direction of the
cooperating advisor’ s Class.
This document is di vided into fi v e chapters, cov ering in a general way all the aspects in v olved in
the internship, from its frame work where the dif ferent actors are described, the pedagogical practice
where the necessary planning and the e v aluation methods used are addressed, the participation in
the pedagogical and educational guidance where the meetings and training in which the author of
the report participated are discussed, as well as the acti vities de veloped with the collaboration of the
internship nucleus. Finally , a reflection on the internship is made.
K eywords: Internship; Mathematics T eaching; T eacher; Student.
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Conteúdo
Lista de Figuras xiii
Lista de T abelas xv
Lista de Abr eviaturas xvii
1 Enquadramento do Estágio 3
1.1 Agrupamento de Escolas Marinha Grande Poente . . . . . . . . . . . . . . . . . . . 3
1.1.1 Escola Secundária Engenheiro Acácio Calazans Duarte . . . . . . . . . . . . 4
1.1.2 Escola Básica Guilherme Stephens . . . . . . . . . . . . . . . . . . . . . . . 5
1.1.3 Núcleo de Estágio de Matemática . . . . . . . . . . . . . . . . . . . . . . . 6
1.1.4 Caracterização das T urmas de Estágio . . . . . . . . . . . . . . . . . . . . . 7
2 Prática P edagógica 9
2 . 1 P l a n i fi c a ç õ e s ...................................... 9
2.1.1 Planificação Anual de Ati vidades do Núcleo de Estágio de Matemática . . . 9
2 . 1 . 2 P l a n i fi c a ç õ e s A n u a i s .............................. 9
2 . 1 . 3 P l a n o s d e A u l a ................................. 10
2 . 2 A u l a s .......................................... 10
2 . 2 . 1 A u l a s L e c i o n a d a s ................................ 10
2.2.2 Regras das Operações com Potências . . . . . . . . . . . . . . . . . . . . . 11
2.2.3 Desigualdade T riangular . . . . . . . . . . . . . . . . . . . . . . . . . . . . 12
2 . 3 A p o i o a o E s t u d o .................................... 13
2.3.1 Apoio Pedagógico Acrescido . . . . . . . . . . . . . . . . . . . . . . . . . . 13
2.3.2 Centro de Aprendizagem . . . . . . . . . . . . . . . . . . . . . . . . . . . . 14
2 . 4 D o c u m e n t o s d e A v a l i a ç ã o ............................... 14
2.4.1 Instrumentos de A v aliação Escrita . . . . . . . . . . . . . . . . . . . . . . . 14
2 . 5 M o m e n t o s d e A v a l i a ç ã o ................................. 15
2 . 5 . 1 A v a l i a ç ã o I n t e r c a l a r .............................. 15
2 . 5 . 2 A v a l i a ç ã o F i n a l................................. 15
3 Estruturas de Orientação P edagógica e Educativ a 17
3 . 1 D i r e ç ã o d e T u r m a .................................... 17
3 . 2 R e u n i õ e s ........................................ 18
x Conteúdo
3.2.1 Receção aos Nov os Docentes . . . . . . . . . . . . . . . . . . . . . . . . . 18
3.2.2 Departamento de Matemática e Ciências Experimentais . . . . . . . . . . . . 18
3 . 2 . 3 G r u p o D i s c i p l i n a r ................................ 18
3 . 2 . 4 E q u i p a P e d a g ó g i c a ............................... 19
3 . 2 . 5 C o n s e l h o d e T u r m a ............................... 19
4 Atividades 21
4.1 Ati vidades Dinamizadas pelo Núcleo de Estágio de Matemática . . . . . . . . . . . 21
4.1.1 W orkshop “Pensamento Computacional e Robótica” . . . . . . . . . . . . . 21
4.1.2 T rilho "A Matemática na Marinha Grande" - MathCityMap . . . . . . . . . . 22
4 . 1 . 3 J o g o s d e E n g e n h o ............................... 23
4.1.4 Loto SAMD - HypatiaMat . . . . . . . . . . . . . . . . . . . . . . . . . . . 23
4.1.5 Exposições “ A Matemática nos Quadradinhos” e “Demonstrações V isuais” . 24
4.1.6 Palestra “ A Matemática e as mensagens secretas” . . . . . . . . . . . . . . . 24
4.1.7 V isita de Estudo ao Exploratório Ciência V i v a de Coimbra . . . . . . . . . . 25
4.1.8 Página W eb de Matemática do AEMGP . . . . . . . . . . . . . . . . . . . . 25
4.1.9 Ati vidades Complementares a Matéria Lecionada . . . . . . . . . . . . . . . 25
4.2 Ati vidades com Colaboração do Núcleo de Estágio de Matemática . . . . . . . . . . 26
4.2.1 Canguru Matemático sem Fronteiras . . . . . . . . . . . . . . . . . . . . . . 26
4.2.2 Desafio Fotográfico: A Matemática Une . . . . . . . . . . . . . . . . . . . . 27
4.2.3 Campeonatos Escolares SuperTmatik 2021/22 . . . . . . . . . . . . . . . . 28
4 . 3 A ç õ e s d e F o r m a ç ã o ................................... 29
4 . 3 . 1 P r e s e n c i a i s ................................... 29
4 . 3 . 2 À d i s t â n c i a ................................... 30
5 Reflexão do Ano de Estágio 33
Bibliografia 35
Anexo A Plano de Ação do Núcleo de Estágio de Matemática 2021/2022 37
Anexo B Planificação Anual 2021/2022 de Matemática - 7.º Ano 39
Anexo C Planificação a Médio Prazo de Matemática A - 10.º Ano 43
Anexo D Exemplos de planos de aula 51
D.1 Plano de aula de 20 de no v embro . . . . . . . . . . . . . . . . . . . . . . . . . . . . 51
D . 2 P l a n o d e a u l a d e 2 7 d e a b r i l ............................... 54
Anexo E Exemplos de fichas de trabalho e r esoluções 57
E . 1 F i c h a d e t r a b a l h o n . º 6 .................................. 57
E . 1 . 1 R e s o l u ç ã o .................................... 64
E . 2 F i c h a d e t r a b a l h o n . º 1 3 ................................. 69
E . 2 . 1 R e s o l u ç ã o .................................... 74
Conteúdo xi
Anexo F Exemplos de apr esentações de P owerP oint 77
F .1 Apresentação de Po werPoint Re gras de operações com potências . . . . . . . . . . . 77
F .2 Apresentação de Po werPoint Desigualdade triangular . . . . . . . . . . . . . . . . . 80
Anexo G Exemplo de inf ormação para pr o va escrita de a valiação 83
Anexo H Exemplos de a v aliações f ormati vas 85
H . 1 F i c h a d e d i a g n ó s t i c o .................................. 85
H . 1 . 1 P r o p o s t a d e r e s o l u ç ã o ............................. 88
H . 2 F i c h a f o r m a t i v a ..................................... 89
H . 2 . 1 P r o p o s t a d e r e s o l u ç ã o ............................. 91
Anexo I Exemplo do teste de a v aliação n.º3 93
I . 1 V e r s ã o A ......................................... 93
I . 2 V e r s ã o B ......................................... 98
I.3 Com adaptações curriculares não significati v as . . . . . . . . . . . . . . . . . . . . 103
I.4 Com adaptações curriculares significati v as . . . . . . . . . . . . . . . . . . . . . . . 108
Anexo J Exemplo da questão de aula n.º3 111
J . 1 V e r s ã o A ......................................... 111
J . 2 V e r s ã o B ......................................... 115
J.3 Com adaptações curriculares não significati v as . . . . . . . . . . . . . . . . . . . . 119
J.4 Com adaptações curriculares significati v as . . . . . . . . . . . . . . . . . . . . . . . 123
Anexo K Exemplos de critérios de classificação 127
K.1 Critérios de classificação do teste de a v aliação n.º3 . . . . . . . . . . . . . . . . . . 127
K.2 Critérios de classificação da questão de aula n.º3 . . . . . . . . . . . . . . . . . . . . 134
Anexo L Kahhot "Quem quer ser Matemático? - Categoria: P otências" 141
L . 1 Q u e s t õ e s ......................................... 141
L.2 Resolução das questões com menor percentagem de respostas corretas . . . . . . . . 150
Anexo M Cartaz de divulgação da palestra “A Matemática e as mensagens secr etas” 153
Anexo N Certificados 155
N.1 Ex emplo de certificado de participação no Canguru Matemático sem Fronteiras . . . 155
N.2 Ex emplos de certificados de participação em formações . . . . . . . . . . . . . . . . 156
Lista de Figuras
1.1 Escola Secundária Engenheiro Acácio Calazans Duarte . . . . . . . . . . . . . . . . 4
1.2 Mapa que ilustra a proximidade da ESEA CD e da EBGS . . . . . . . . . . . . . . . 5
1.3 Escola Básica Guilherme Stephens . . . . . . . . . . . . . . . . . . . . . . . . . . . 5
1.4 Horário do Professor João Gonçalves . . . . . . . . . . . . . . . . . . . . . . . . . . 6
1.5 Alunos do 7.ºF e professora estagiária Ana Marques . . . . . . . . . . . . . . . . . . 7
1.6 Alunos do 7.ºH e professor estagiário Carlos Ferreira . . . . . . . . . . . . . . . . . 8
1 . 7 A l u n o s d o 1 0 . º D ..................................... 8
2.1 Síntese entregue aos alunos . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 11
2.2 Sala de aula antes da cheg a dos alunos e palhinhas entre gues aos grupos . . . . . . . 12
2.3 Alunos a realizar a ati vidade prática . . . . . . . . . . . . . . . . . . . . . . . . . . 12
4.1 Fotografias do w orkshop “Pensamento Computacional e Robótica” . . . . . . . . . . 21
4.2 T rilho "A Matemática na Marinha Grande" na aplicação MathCityMap . . . . . . . . 22
4.3 Alguns jogos de engenho utilizados com as turmas do 7.º ano de escolaridade . . . . 23
4.4 Alunos do 7.ºF e professora estagiária Ana Marques a jogarem Loto SAMD . . . . . 23
4.5 Exposição “ A Matemática nos Quadradinhos” e alunos do 7.ºF a visitar a exposição . 24
4.6 Exposição “Demonstrações visuais” e alunos do 10.ºD a visitar a exposição . . . . . 24
4.7 Palestra "A Matemática e as mensagens secretas" . . . . . . . . . . . . . . . . . . . 24
4.8
7.ºF durante Kahoot sobre potências e Mentimeter sobre função linear , afim e constante
25
4.9 Cartaz do Canguru Matemático sem Fronteiras 2022 . . . . . . . . . . . . . . . . . 26
4.10
Cartazes do Dia Internacional da Matemática 2022 e das conferências promovidas
pelo Departamento de Matemática da Uni v ersidade de Coimbra . . . . . . . . . . . 27
4.11 Duas das fotografias en viadas pelos alunos do 7.ºF . . . . . . . . . . . . . . . . . . 27
4.12 Alunos do 7.F e professores estagiários a visualizar um vídeo alusi v o ao número Pi . 28
4.13 Cartaz SuperTmatik 2021/22 . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 28
4.14 Alunos do 7.ºF a jogar SuperTmatik . . . . . . . . . . . . . . . . . . . . . . . . . . 29
xiii
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Lista de T abelas
3.1 Lista de coordenadores de departamento e pedagógicos do ano leti v o 2021/2022 . . . 18
4.1 Lista de ações de formação de curta duração . . . . . . . . . . . . . . . . . . . . . . 30
xv
Lista de Abr e viaturas
AE M GP Agrupamento de Escolas Marinha Grande Poente
AP A Apoio Pedagógico Acrescido
APM Associação de Professores de Matemática
DMU C Departamento de Matemática da Uni versidade de Coimbra
E BGS Escola Básica Guilherme Stephens
E SE A C D Escola Secundária Engenheiro Acácio Calazans Duarte
N E M Núcleo de Estágio de Matemática
SPM Sociedade Portuguesa de Matemática
T E I P T erritórios Educativ os de Intervenção Prioritária
xvii
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