From 44fb72556ea5ddebf4487e7d36c93a72eef307e0 Mon Sep 17 00:00:00 2001 From: Bertrand Benjamin Date: Mon, 30 Nov 2020 10:18:55 +0100 Subject: [PATCH] Fix: correction de Nelly --- .../3E_Hardy_Weinberg.pdf | Bin 62988 -> 70633 bytes .../3E_Hardy_Weinberg.tex | 16 ++++++++-------- 2 files changed, 8 insertions(+), 8 deletions(-) diff --git a/EnsSci/02_Biodiversite_et_evolution/3E_Hardy_Weinberg.pdf b/EnsSci/02_Biodiversite_et_evolution/3E_Hardy_Weinberg.pdf index 1b8611fc90b36bfbf7c2287cc31f02494660f762..3463275229c55ec7b1efad06d0897512b41831ae 100644 GIT binary patch delta 25915 zcmV)CK*GO_>;vhi1h7X212r%G`_}pOS49>jQmuY@+6$~<*choPl2t4g$*N)%$tHIbHu>cV z8$NTcN+u^P*GhAESRu8XY~btomp8vW`Qy7MKfE%0B3ND&LQmd(m*wCUM~pbuAMb;bwHs7 zQ3NfWYFK?ziqeeVbn{6}OEgImgLSznUoy~5bJ)3RStf-E*Mk-DQ`~tj{ z7s_~A&Ff_aIIXr=f@Kfuf1TsikGpl_Qyk;tmwP0_YQ6pZKq-zYj$u<|dvm48-? zMK^Zfrz1w!H}pU?vvN+Qy;?9O3@f1nRcwr$ocAQ-k9 zn548RlW36_B{4}iR0){-wSHK)4jG=cmH*JL7dx!gr_QSt0bW#5f1~P8J1XWl-nGwv 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d8c3c86..d529546 100644 --- a/EnsSci/02_Biodiversite_et_evolution/3E_Hardy_Weinberg.tex +++ b/EnsSci/02_Biodiversite_et_evolution/3E_Hardy_Weinberg.tex @@ -10,7 +10,7 @@ \setlength{\columnseprule}{0pt} \setlength\columnsep{5pt} -\geometry{left=10mm,right=10mm, top=10mm, bottom=5mm} +\geometry{left=10mm,right=10mm, top=5mm, bottom=5mm} \begin{document} @@ -28,9 +28,9 @@ On a finalement donné le nom de loi de Hardy-Weinberg à la loi de stabilité d On note $A$ et $a$ 2 allèles d'un gène. Les génotypes possibles sont donc \[ - A//A \qquad A//a \qquad a//a + (A//A) \qquad (A//a) \qquad (a//a) \] - Les génotypes $A//a$ et $a//A$ sont identiques. + Les génotypes $(A//a)$ et $(a//A)$ sont identiques. \end{bclogo} \begin{bclogo}[barre=none, arrondi=0.1, logo=]{Cours: Reproduction sexuée} @@ -90,12 +90,12 @@ On a finalement donné le nom de loi de Hardy-Weinberg à la loi de stabilité d \end{bclogo} \begin{bclogo}[barre=none, arrondi=0.1, logo=]{Document 1: État de départ d'une population de "trucs"} - On considère une population de "trucs" et l'on étudie en particulier gène possédant 2 versions différentes: $A$ et $a$. Ci-dessous le tableau des effectifs de cette population en fonction de leur génotype. + On considère une population de "trucs" et l'on étudie en particulier le gène possédant 2 versions différentes: $A$ et $a$. Ci-dessous le tableau des effectifs de cette population en fonction de leur génotype. \begin{center} \begin{tabular}{|c|c|c|c|} \hline - Génotype & $A//A$ & $A//a$ & $a//a$ \\ + Génotype & $(A//A)$ & $(A//a)$ & $(a//a)$ \\ \hline Effectifs & 100 & 120 & 150 \\ \hline @@ -108,7 +108,7 @@ On a finalement donné le nom de loi de Hardy-Weinberg à la loi de stabilité d \begin{center} \begin{tabular}{|c|c|c|c|} \hline - Génotype & $R//R$ & $R//r$ & $r//r$ \\ + Génotype & $(R//R)$ & $(R//r)$ & $(r//r)$ \\ \hline Couleur & Rouge & Rose & Blanc\\ \hline @@ -123,7 +123,7 @@ On a finalement donné le nom de loi de Hardy-Weinberg à la loi de stabilité d \begin{center} \begin{tabular}{|c|c|c|c|} \hline - Dates & $p_{S//S}$ & $p_{S//F}$ & $p_{F//F}$ \\ + Dates & $p_{(S//S)}$ & $p_{(S//F)}$ & $p_{(F//F)}$ \\ \hline 17/05/1982 & 0.155 & 0.474 & 0.371 \\ \hline @@ -144,7 +144,7 @@ On a finalement donné le nom de loi de Hardy-Weinberg à la loi de stabilité d Dans la suite, on suppose que toute la population est renouvelée au moment de la reproduction, qu'il n'y a pas de migration, de mutation des allèles, de sélection des individus. \begin{enumerate} \setcounter{enumii}{1} - \item La reproduction est sexuée. Quelle est la probabilité d'un truc nouvelle génération ait le génotype $A//A$? $A//a$? $a//a$? + \item La reproduction est sexuée. Quelle est la probabilité d'un truc nouvelle génération ait le génotype $(A//A)$? $(A//a)$? $(a//a)$? \item Quelle sera la proportion de chaque allèle dans cette nouvelle génération? Que constatez vous? \item Faire de même pour la génération suivante puis celle encore d'après. Que peut-on conjecturer? \item Faire la liste de toutes les hypothèses faites pour obtenir ce résultat.