(************** Content-type: application/mathematica ************** CreatedBy='Mathematica 5.2' Mathematica-Compatible Notebook This notebook can be used with any Mathematica-compatible application, such as Mathematica, MathReader or Publicon. The data for the notebook starts with the line containing stars above. To get the notebook into a Mathematica-compatible application, do one of the following: * Save the data starting with the line of stars above into a file with a name ending in .nb, then open the file inside the application; * Copy the data starting with the line of stars above to the clipboard, then use the Paste menu command inside the application. Data for notebooks contains only printable 7-bit ASCII and can be sent directly in email or through ftp in text mode. Newlines can be CR, LF or CRLF (Unix, Macintosh or MS-DOS style). 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For more information on notebooks and Mathematica-compatible applications, contact Wolfram Research: web: http://www.wolfram.com email: info@wolfram.com phone: +1-217-398-0700 (U.S.) Notebook reader applications are available free of charge from Wolfram Research. *******************************************************************) (*CacheID: 232*) (*NotebookFileLineBreakTest NotebookFileLineBreakTest*) (*NotebookOptionsPosition[ 713462, 11814]*) (*NotebookOutlinePosition[ 714685, 11850]*) (* CellTagsIndexPosition[ 714641, 11846]*) (*WindowFrame->Normal*) Notebook[{ Cell[CellGroupData[{ Cell["\<\ WebMathematica-based Introductory System of Mathematical Experiments\ \>", "Title"], Cell["", "Subtitle"], Cell["Hitoshi Nishizawa", "Author"], Cell["\<\ Toyota National College of Technology, Japan nisizawa@toyota-ct.ac.jp\ \>", "TextAboutAuthor"], Cell["Takayoshi Yoshioka", "Author"], Cell["Toyota National College of Technology, Japan", "TextAboutAuthor"], Cell[TextData[{ StyleBox["With the help of technology like Mathematica, students nowadays \ have the opportunity to explore the world of mathematics, which is expected \ to help them to develop mathematical thinking by themselves. But it is not \ enough for certain students who believe in memorizing rather than thinking \ when they learn. Such students, surface learners, try to remember everything \ but avoid to explore or to struggle for getting new ideas from experiments. \ As the result, they learn less from mathematical experiments, and continue to \ have difficulty in learning mathematical ideas.", FontFamily->"Times New Roman"], "\n", StyleBox["We think it necessary for them to build an introductory system \ that helps them to get into the world of mathematical experiments and to \ develop their skills of generalization with the help of technology. The \ skills of generalization here mean finding common patterns from actual \ experimental results, making conjectures, and confirming them with specific \ data.\nWe take the transformation of graphs for target domain because it is \ one of the most influential algebraic ideas for engineering students. \ Horizontal and vertical shift of graphs, rotation of graphs around horizontal \ or vertical axis, shrinking and expanding of graphs are the transformations \ which students are expected to learn. We expect the students to express the \ changes in graphs, symbolic expressions, and also in written texts.", FontFamily->"Times New Roman"], "\n", StyleBox["The introductory system consists of two activities. In the first \ activity: the guided exercise, the student composes a sentence to describe a \ transformation of an algebraic function, and observes the transformed graph \ and mathematical expression immediately on his/her screen. The system helps \ him/her to compose the sentence by providing lists of functions and \ operations for selection. The student only needs to select them from the \ lists and input a necessary parameter. The parameter can be a number or a \ list of numbers. The student observes the transformations in this activity.", FontFamily->"Times New Roman"], "\n", StyleBox["In the second activity: the independent exercise, a function in \ algebraic expression and a transformation expressed by a sentence and a graph \ is given by the system, and the student is to express the transformed \ function symbolically. He/She is also requested to confirm the \ appropriateness of his/her algebraic expression by substituting a number for \ the variable of original function, and by observing the transformation of the \ related point on the graphs. The student makes his/her own decisions and \ numerical confirmations in this activity.", FontFamily->"Times New Roman"], "\n", StyleBox["Through the two-step exercises, the student will have more \ confidence on the transformation of graphs of mathematic functions, and is \ ready to enter into the rich world of mathematical experiments.", FontFamily->"Times New Roman"] }], "Abstract"], Cell[TextData[StyleBox["1. Background", "Subtitle", FontFamily->"Arial", FontSize->16, FontWeight->"Bold"]], "Text"], Cell[TextData[{ StyleBox["Surface learning has been spreading among Japanese high school \ students in the last decade, even in the learning of mathematics, as the ", FontFamily->"Times New Roman"], StyleBox["effective", FontFamily->"Times New Roman", FontSlant->"Italic"], StyleBox[" learning method to pass examinations with the minimum learning \ effort [1]. Surface learners memorize all the necessary formulas blindly \ without understanding their embedded mechanism before their examinations, and \ forget most of them after the examinations. They even try to memorize major \ solving processes for typical problems if the contents of the examinations \ are limited. Their answer sheets usually have few written calculating \ processes, graphical or descriptive explanations. They make curious mistakes \ in calculations if the teacher requests them to write the calculating \ processes in detail on their answer sheets. Because they don't have the habit \ to explain their ideas to others, most surface learners have difficulty in \ expressing their ideas of solving problems. The authors feel the necessity to \ guide the surface learners to more meaningful learning of algebra during \ their first school year in our college.", FontFamily->"Times New Roman"], "\n", StyleBox["Technology does not necessarily help surface leaners. When they \ use technology in their learning algebra, they just observe the rapid \ changing phenomena on their screen as TV programs but are hardly involved in \ them. They don\[CloseCurlyQuote]t make any conjectures, generalize the \ phenomena, nor confirm the results by actual data. There is a wide gap \ between their actual learning behavior and the expected use of technology. \ They need some additional support to learn through technology.", FontFamily->"Times New Roman"] }], "Text"], Cell[TextData[StyleBox["2. Feature of Guided Exercise", "Subtitle", FontFamily->"Arial", FontSize->16, FontWeight->"Bold"]], "Text"], Cell[TextData[{ StyleBox["We tried to prepare such a support as Web-based learning \ activities for surface learners with the help of Mathematica. The activities \ guide the learners to more meaningful learning styles and get the learners \ ready to technology. The first activity, which we call a guided exercise in \ this paper, uses a sentence written in natural language as a main tool to \ express the meaning of mathematical transformation. In this paper, it is the \ transformation of a graph and the related change of symbolic expression of \ the function. The features of the guided exercise are described in Table 1 in \ comparison with a virtual experiment and an independent exercise.", FontFamily->"Times New Roman"], "\n", StyleBox["A virtual experiment is conducted on a student's computer screen \ with the direct use of CAS (Computer Algebra System) like Mathematica or DGS \ (Dynamic Geography Software). CAS helps the student to know the graphical \ representation of a given symbolically described function dynamically. DGS \ helps him/her to know the symbolic expression of a given graph when the \ student modified the graph. In the virtual experiment, we expect the student \ to observe the transformations of a graph and the related changes of the \ symbolic expression on the screen carefully, makes his/her own conjecture of \ the embedded mechanism of the transformations by generalizing the observed \ phenomena, and confirms the conjecture in the environment by himself/herself. \ But a surface learner tends to watch the fast changing transformations on the \ screen like a TV program and makes no positive reflection if there is no \ interactive communication with the teacher or the other students in class. \ Virtual experiments only help him/her when such a pear-to-pear communication \ with the others is provided. Surface learners are not ready to learn through \ virtual experiments.", FontFamily->"Times New Roman"] }], "Text"], Cell[TextData[{ StyleBox["Table 1 Features of guided exercise in learning transformation of \ graphs of mathematical functions", FontFamily->"Times New Roman"], "\n", Cell[BoxData[GridBox[{ { "\[Placeholder]", \(Virtual\ experiment\), \(Guided\ exercise\), \ \(Independent\ exercise\)}, {\(Example\ installation\), \(Direct\ use\ of\ CAS, DGS\n E - texts\ on\ the\ Web\), \(Step - by - step\ instruction[ 3]\), \(Write\ the\ formula\ of\ the\ given\ graph[2]\)}, {\(Student' s\ activity\), \(Observe\ the\ \ transformation\[IndentingNewLine] in\ symbolic\ expression\ and\[IndentingNewLine] graphical\ representation\), \(Compare\ descriptive\ expression\ \[IndentingNewLine] to\ explain\ the\ transformation\), \(Confirm\ the\ symbolic\ \ expression\[IndentingNewLine] of\ the\ transformed\ graph\)}, {\(Positive\ use\), \(Make\ conjecture\[IndentingNewLine] and\ generalize\ ideas\), \(Learn\ the\ transformation\ \[IndentingNewLine] through\ the\ description\), \(earn\ the\ transformation\ \[IndentingNewLine] by\ try - and - error\ approach\)}, {\(Negative\ use\), \(Observe\ it\ passively\[IndentingNewLine] like\ a\ TV\ program\), "?", \(Give\ up\ easily\)} }, GridFrame->True, RowLines->True, ColumnLines->True]]] }], "Text"], Cell[TextData[{ StyleBox["In an independent exercise, it is impossible for a student just \ to watch the screen without making his/her own decision. But a surface \ learner relies on visible patterns without seeking the embedded mechanism. \ His/her success is limited in a short term while he/she remembers the \ patterns. Gradually, he/she comes to make mixture between similar patterns or \ simply forgets some of the patterns and fails. Then he/she tries random \ answers, and finally gives up. Independent exercises are too hard for \ him/her.\nA guided exercise is not automatic but not too difficult for \ surface learners because it uses a sentence written in natural language to \ describe the graphical transformation at first. Composing a sentence \ describing a graphical transformation is just like a translation from \ graphics into natural language. We decide to use a sentence written in \ natural language to connect the rewriting of mathematical expressions and \ graphical transformation of the graphs because it helps the learners to \ confirm what he/she recognizes on the screen externally. Some surface \ learners understand what is happening on the screen just after reading \ his/her own explanation.", FontFamily->"Times New Roman"], "\n", StyleBox["We have already reported an example of the assistance of \ sentences in the step-by-step instruction of calculating algebraic fractions \ [3], where the students learn the mathematical rewriting rules in those \ sentences. In this paper we show another installation of the approach.", FontFamily->"Times New Roman"] }], "Text"], Cell[TextData[StyleBox["3. First Activity: Guided Exercise", "Subtitle", FontFamily->"Arial", FontSize->16, FontWeight->"Bold"]], "Text"], Cell[TextData[StyleBox["In the first activity of the introductory system: \ guided exercise (Figure 1), the student composes a sentence to describe how \ he/she transforms the graph of a function and confirms the transformation \ through the change of the graph and symbolic expression of the function. For \ composing the sentence, he/she selects a original function to be transformed \ from the pull-down menu on the screen, selects the kind and direction of \ transformation from the other menus, inputs the amount of transformation in \ the form field, and clicks on the execute button on the screen. The \ transformation is the shrinking/expansion, horizontal/vertical shift, or the \ rotation of the original graph. The amount of transformation can be given as \ a number or a list of numbers.", FontFamily->"Times New Roman", FontColor->GrayLevel[0]]], "Text"], Cell[TextData[StyleBox["Figure 1 An Example of the guided exercise", FontFamily->"Arial", FontWeight->"Bold", FontColor->GrayLevel[0]]], "Text"], Cell[GraphicsData["Bitmap", "\<\ CF5dJ6E]HGAYHf4PAg9QL6QYHgE09K4U@0209;4U@0609C4 U@2@`I00T<2@0930T02?_hl0Sl2?0P2=_hl01P2?_hh0SL2=08bnS02<_X`0 SL2;08fnR`80RKb900H0R[n<08fnRP2;_X/0Rkj;08VkR@29_8P208VlR@03 08ZkRP2:_HX0R[j:0080R[f:00H0R[b908ZmRP2>_hd0S[n=08ZlR@2:_8P2 08RmRP0608VlRP28_HX0Rkj808RmR02:_HX0RKj;0P2;_HX00`2:_XT0P[b2 08:lPP0208:lPP06086lPP22_880P[b208:kP@21^h40PK^00P1o^gl01P1g ^WP0Mk]f07NiM`1f]GL0MKAf07NdM`80M[=e01@0M;=e06nbK`1_/Fh0KK5] 06b`K@1//6`0Jji[06Z^JP1W[VT0Hj]T066XH@1MZ5l0FjIJ05NUF01DXE@0 Dj1A04jICP18TTP0@Gi9025_NeL0<7_U00<0;GC/02e]e`0dMMX02`0dMMY0 035bfT00<6oI00<0;FgG02UVd`0XKND00P0`NnD00`0FI^`05eg?029Ve@0; 029VeD007VCC@00LH]800`0GGLl04eK;01APh002031ki@0302edk00]KML0 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The not-simplified \ expression of transformed function, for example,", FontFamily->"Times New Roman", FontColor->GrayLevel[0]]], "Text"], Cell[BoxData[ \(y = \((x\/2)\)\^2\)], "Input"], Cell[TextData[StyleBox["\nis more informative in revealing the embedded \ mechanism of the transformation than the simplified expression", FontFamily->"Times New Roman", FontColor->GrayLevel[0]]], "Text"], Cell[BoxData[ \(y = x\^2\/4\)], "Input"], Cell[TextData[StyleBox["\nIn this case, the mechanism of two times horizontal \ expansion of the graph of easier to recognize in", FontFamily->"Times New Roman", FontColor->GrayLevel[0]]], "Text"], Cell[BoxData[ \(y = \((x\/2)\)\^2\)], "Input"], Cell[TextData[StyleBox["\nthan in", FontFamily->"Times New Roman", FontColor->GrayLevel[0]]], "Text"], Cell[BoxData[ \(y = x\^2\/4\)], "Input"], Cell[TextData[{ StyleBox["\nWhen the amount of transformation is given as a list of \ numbers, a series of transformed graphs are plotted simultaneously in \ different colors. Although this activity is similar to the direct use of ", FontFamily->"Times New Roman", FontColor->GrayLevel[0]], StyleBox["Plot[]", FontFamily->"Courier", FontColor->GrayLevel[0]], StyleBox[" function of Mathematica, the composed sentence describing the \ transformation and the not-simplified symbolic expression of transformed \ function gives valuable assistances to some students.\nAfter observing the \ transformed graphs on the screen, the student also confirms the \ transformation as the position-change of a typical point on the graphs, which \ also assists the description in the sentence. We also expect it to motivate \ the student to have the habit of confirming his/her answer with actual data.", FontFamily->"Times New Roman", FontColor->GrayLevel[0]] }], "Text"], Cell[TextData[StyleBox["4. Second Activity: Independent Exercise", "Subtitle", FontFamily->"Arial", FontSize->16, FontWeight->"Bold"]], "Text"], Cell[TextData[{ StyleBox["In the second activity: independent exercise, the student \ confirms his/her understanding about the transformation of graphs. In the \ exercise, a symbolic expression of a mathematical function to be transformed, \ a sentence describing how to transform the graph of the given function, and a \ pair of graphs; the original and transformed graphs, are given by the system \ on the screen. The student inputs the symbolic expression of the transformed \ function into the form field and clicks on the execute button. The system \ plots the graphs of the input and original functions and displays them just \ under the given graphs. So the student can compare two pairs of the graphs.", FontFamily->"Times New Roman"], "\n", StyleBox["He/She can also confirm the correctness of his/her input \ expression by substituting a typical number for the variable of original \ function, and by observing the transformation of the related point on the \ graphs. The student can test his/her understanding about the transformation \ and confirm numerically in this activity.", FontFamily->"Times New Roman"], "\n", StyleBox["If a student find it difficult to achieve the independent \ exercise for a certain function, it is possible to move back to the guided \ exercise with the function as the default target function in the guided \ exercise. In this case, the guided exercise becomes a hint page for the \ independent exercise page.", FontFamily->"Times New Roman"] }], "Text"], Cell[TextData[StyleBox["Figure 2 An Example of the independent exercise", FontFamily->"Arial", FontWeight->"Bold", FontColor->GrayLevel[0]]], "Text"], Cell[GraphicsData["Bitmap", "\<\ CF5dJ6E]HGAYHf4PAg9QL6QYHgE09K4U@0209;4U@0609C4 U@2@`I00T<2@0930T02?_hl0Sl2?0P2=_hl01P2?_hh0SL2=08bnS02<_X`0 SL2;08fnR`80RKb900H0R[n<08fnRP2;_X/0Rkj;08VkR@29_8P208VlR@03 08ZkRP2:_HX0R[j:0080R[f:00H0R[b908ZmRP2>_hd0S[n=08ZlR@2:_8P2 08RmRP0608VlRP28_HX0Rkj808RmR02:_HX0RKj;0P2;_HX00`2:_XT0P[b2 08:lPP0208:lPP06086lPP22_880P[b208:kP@21^h40PK^00P1o^gl01P1g ^WP0Mk]f07NiM`1f]GL0MKAf07NdM`80M[=e01@0M;=e06nbK`1_/Fh0KK5] 06b`K@1//6`0Jji[06Z^JP1W[VT0Hj]T066XH@1MZ5l0FjIJ05NUF01DXE@0 Dj1A04jICP18TTP0@Gi9025_NeL0<7_U00<0;GC/02e]e`0dMMX02`0dMMY0 035bfT00<6oI00<0;FgG02UVd`0XKND00P0`NnD00`0FI^`05eg?029Ve@0; 029VeD007VCC@00LH]800`0GGLl04eK;01APh002031ki@0302edk00]KML0 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