[!!{tableau {matLi "%meta " "Valeur " } {matLi "%statut " "2 " } {matLi "%titre " "4. Alg~00e8bre dynamique et copier-coller dans EpsilonWriter Web " } {matLi "%auteur " "J.F. Nicaud" } {matLi "%langage " "fr " } {matLi "%description " "Copier-coller, d~00e9poser avec calcul, d~00e9poser simple " } {matLi "%discipline " " " } {matLi "%theme " " " } {matLi "%age " " " } {matLi "%niveau " " " } {matLi "%mots_cles " " " } {matLi "%fiche_pedago " " " } {matLi "%licence " " " }}] " " "Alg~00e8bre dynamique et copier-coller dans EpsilonWriter Web " "Tutoriel - ao~00fbt 2016 " " " "Tutoriel ~00e0 suivre sur tablette, ordinateur ou smartphone. " " " "1. Action avec une s~00e9lection " " " "Lorsqu~005c~0027une s~00e9lection est effectu~00e9e, il est possible de passer dans une situation permettant de faire une action avec cette s~00e9lection. Cela peut se faire en pla~00e7ant le curseur ~00e0 un endroit du document ou en touchant le bouton " [!AK!{image image87}] " " "Dans les deux cas, les curseurs rouge et vert de s~00e9lection disparaissent et on a un curseur d~005c~0027insertion. La palette de bouton est diff~00e9rente, elle contient " [!AM!{image image88}] " et d~005c~0027autres boutons. Les fl~00e8ches servent ~00e0 d~00e9placer le curseur d~005c~0027insertion. Le bouton " [!AK!{image image89}] " fait revenir ~00e0 la situation de modification de la s~00e9lection? " " " "Il est possible d~005c~0027effectuer des calculs sur la s~00e9lection avec les boutons " [!AM!{image image90}] "[!AK! ]" " " "2. Copier-coller " " " "Pour effectuer un copier-coller, il suffit de placer le curseur ~00e0 l~005c~0027endroit o~00f9 l~005c~0027on veut coller et de toucher le bouton Copier-coller. Si l~005c~0027endroit souhait~00e9 n~005c~0027est pas affich~00e9 dans l~005c~0027~00e9cran, fermer la palette Action en touchant la croix rouge, faire d~00e9filer le document si besoin et placer le curseur d~005c~0027insertion ~00e0 l~005c~0027endroit voulu. La palette Action s~005c~0027affiche et permet d~005c~0027utiliser le bouton Copier-coller. " " " "Manipulations[!! ]" "1~005c) S~00e9lectionner un morceau de phrase ~005c(5 ~00e0 6 mots~005c), placez le curseur sur une ligne blanche et toucher le bouton Copier-coller.[!! ]" "2~005c) Recommencez en fermant la palette de boutons apr~00e8s la s~00e9lection et en collant ~00e0 la fin du document.[!! ]" " " " " "3. D~00e9pose de calcul " " " "3.1. D~00e9pose par ~00e9quivalence d~005c~0027une partie d~005c~0027une formule dans la m~00eame formule. " " " "Ces d~00e9poses sont des op~00e9rations d~005c~0027alg~00e8bre dynamique par ~00e9quivalence. Il faut s~00e9lectionner une partie d~005c~0027une formule, puis placer le curseur dans une autre partie de la formule et toucher le bouton D~00e9pose ~005c(calcul~005c). " " " "On peut ainsi faire des additions de termes semblables, des d~00e9veloppements, des factorisations... " " " "EpsilonWriter propose parfois un choix parmi plusieurs calculs. " " " "Manipulations[!! ]" " " "1~005c) S~00e9lectionner " [!BP!2x] " , placer le curseur dans " [!BP!3x] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" 2x+y+3x-5y " " " " "2~005c) S~00e9lectionner " [!!2] " , placer le curseur devant la fraction et faire une D~00e9pose ~005c(calcul~005c).[!! ]" {frac [2x] [3]} " " " " "3~005c) S~00e9lectionner " [!!x^[2]] " , placer le curseur dans les parenth~00e8ses et faire une D~00e9pose ~005c(calcul~005c).[!! ]" x^[2](9x+6) " " " " "4~005c) S~00e9lectionner " [!!9] " , placer le curseur devant " [!CP!a] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" a(9x+6) " " " " "5~005c) S~00e9lectionner l~005c~0027un des " [!!3x+2] " , placer le curseur devant la formule et faire une D~00e9pose ~005c(calcul~005c).[!! ]" (x-3)(3x+2)+3x(3x+2) " " " " "6~005c) S~00e9lectionner " [!!5] " , placer le curseur devant " [!!3] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" 5(x+2)=3 " " " " "7~005c) S~00e9lectionner " [!!2] " , placer le curseur devant " [!!3] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" x+2={frac [3] [5]} " " " " "8~005c) S~00e9lectionner " [!!18] " , placer le curseur devant " [!!12] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" {frac [18(x-2)^[2]] [12(x-2)^[3]]} " " " " "9~005c) S~00e9lectionner " [!!(x-2)^[2]] " , placer le curseur dans " [!!(x-2)^[3]] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" {frac [3(x-2)^[2]] [2(x-2)^[3]]} " " " " "3.2. D~00e9pose du signe " - " " " " "Il est possible de s~00e9lectionner le signe " - " seul et de faire une D~00e9pose de calcul. Dans ce cas, la s~00e9lection est consid~00e9r~00e9e comme ~00e9tant " -1 " . C~005c~0027est tr~00e8s utile dans certains cas. " " " "Manipulations[!! ]" " " "1~005c) S~00e9lectionner le signe " [!!-] " qui est devant y, placer le curseur devant " [!BP!2x] " et faire une D~00e9pose ~005c(calcul~005c).[!! ]" " " -y=2x-5 " " " " "2~005c) Faire de m~00eame ci-dessous[!! ]" -x<={frac [2] [3]} " " " " "3.3. Substitution " " " "Les formules comme " x=3 " et comme " x=2a+1 " et comme " {and [x=2a+1] [y=3-a]} " sont des formules qui peuvent servir ~00e0 faire des substitutions dans d~005c~0027autres formules. " " " "Manipulations[!! ]" " " "1~005c) S~00e9lectionner " [!!x=2a+1] " placer le curseur dans la fraction en dessous et faire une D~00e9pose ~005c(calcul~005c). Terminer par un d~00e9veloppement-r~00e9duction de la fraction.[!! ]" " " x=2a+1 " " " " {frac [3x+2] [5-x]} " " " " "2~005c) S~00e9lectionner " [!!{and [x=2a+1] [y=3-a]}] " placer le curseur dans la fraction en dessous et faire une D~00e9pose ~005c(calcul~005c).[!! ]Terminer par un d~00e9veloppement-r~00e9duction de l~005c~0027expression sous le radical puis de l~005c~0027expression devant le radical. " " " {and [x=2a+1] [y=3-a]} " " " " (3x+y){root [x-y]} " " " " "Il est aussi possible de s~00e9lectionner un nombre et de le substituer ~00e0 une variable en pla~00e7ant le curseur ~00e0 c~00f4t~00e9 de la variable. " " " "Manipulations[!! ]" " " "1~005c) S~00e9lectionner 4 placer le curseur devant l~005c~0027un des " x " de la fraction en-dessous et faire une D~00e9pose ~005c(calcul~005c). Choisir ~005c"Substitution~005c". " " " 4 " " " " z+x={frac [3x+y] [5y-x]} " " " " "3.4. Op~00e9rations sur les deux membres d~005c~0027une ~00e9quation ou d~005c~0027une in~00e9quation " " " " " "Manipulations[!! ]" " " "1~005c) S~00e9lectionner 4 , placer le curseur l~005c~0027~00e9quation en-dessous et faire une D~00e9pose ~005c(calcul~005c). Choisir ~005c"Mutliplication des deux membres~005c". " " " 4 " " " " 2x+3y=5 " " " " "3.5. Op~00e9rations entre deux ~00e9quations[!! ]" " " "Manipulations[!! ]" " " "1~005c) S~00e9lectionner " [!!2x+3y=5] " , placer le curseur dans " [!!5x-3y=1] " et faire une D~00e9pose ~005c(calcul~005c). Choisir ~005c"Addition membre ~00e0 membre~005c". " " " {and [2x+3y=5] [5x-3y=1]} " " " " " " ----~~~~----~~~~----image=image87 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 ----~~~~----~~~~----image_end=image87 ----~~~~----~~~~----image=image88 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