Mathematica Mathematica Palettes Classroom Assistant Mathematica Palettes Classroom
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Mathematica
Mathematica 기본 사용법 명령어 입력방법 Palettes – Classroom Assistant
Mathematica 기본 사용법 명령어 입력방법 Palettes – Classroom Assistant
Mathematica 기본 사용법 명령어 입력방법 Palettes – Classroom Assistant
Mathematica 기본 사용법 Wolfram Documentation 검 색
Mathematica 기본 사용법 Wolfram Documentation
Mathematica 기본 사용법 Wolfram Documentation
Mathematica 기본이론 소개
Mathematica 기본이론 -Note- Wolfram 언어의 사칙연산 함수를 통해서도 계산이 가능하다. 2+2 : Plus[2, 2] 5 -2 : Subtract[5, 2] 2*3 : Times[2, 3] 6/2 : Divide[6, 2] 3^2 : Power[3, 2] 최대값 : Max[3, 4] 최소값 : Min[3, 4] 무작위 자연수 : Random. Interger[ ]
Mathematica 기본이론 9. 단축키 : Ctrl + ^ : Esc + ee + Esc : Esc+ z/x/c + Esc : Ctrl + / : Esc + a/b/g + Esc : Esc + n/m/l +Esc : Ctrl + 2 : Esc + q/w/t + Esc : Esc + f/p/d + Esc : Ctrl + - : Esc + e + Esc : Esc + r/s/h + Esc : Esc + int + Esc : Esc + dd + Esc 이동 : Ctrl+Space 10. 값 초기화 ① 방법 1 : 함수(변수) =. ② 방법 2 : Clear[함수(변수)]
Mathematica 기본이론 11. N[ ] : 수치계산 / NSolve[ ]
Mathematica 기본이론 13. Import / Export * Import
Mathematica 기본이론 13. Import / Export * Export
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론 17. 다양한 시각화 형태 ㄴ. List. Line. Plot
Mathematica 기본이론 17. 다양한 시각화 형태 ㄷ. Histogram & Pie. Chart
Mathematica 기본이론 17. 다양한 시각화 형태 ㄹ. Plot 3 D & List. Plot 3 D
Mathematica 기본이론 17. 다양한 시각화 형태 ㅁ. Graphics & Graphics 3 D
Mathematica 기본 사용법 명령어 입력방법 Palettes – Classroom Assistant
Mathematica 기본 사용법 명령어 입력방법 Palettes – Classroom Assistant
Mathematica 기본 사용법 명령어 입력방법 Palettes – Classroom Assistant
Mathematica 기본 사용법 Wolfram Documentation 검 색
Mathematica 기본 사용법 Wolfram Documentation
Mathematica 기본 사용법 Wolfram Documentation
Mathematica 기본이론 실습
Mathematica 기본이론 -Note- Wolfram 언어의 사칙연산 함수를 통해서도 계산이 가능하다. 2+2 : Plus[2, 2] 5 -2 : Subtract[5, 2] 2*3 : Times[2, 3] 6/2 : Divide[6, 2] 3^2 : Power[3, 2] 최대값 : Max[3, 4] 최소값 : Min[3, 4] 무작위 자연수 : Random. Interger[ ]
Mathematica 기본이론 9. 단축키 : Ctrl + ^ : Esc + ee + Esc : Esc+ z/x/c + Esc : Ctrl + / : Esc + a/b/g + Esc : Esc + n/m/l +Esc : Ctrl + 2 : Esc + q/w/t + Esc : Esc + f/p/d + Esc : Ctrl + - : Esc + e + Esc : Esc + r/s/h + Esc : Esc + int + Esc : Esc + dd + Esc 이동 : Ctrl+Space 10. 값 초기화 ① 방법 1 : 함수(변수) =. ② 방법 2 : Clear[함수(변수)]
Mathematica 기본이론 11. N[ ] : 수치계산 / NSolve[ ]
Mathematica 기본이론 13. Import / Export * Import
Mathematica 기본이론 13. Import / Export * Export
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론
Mathematica 기본이론 17. 다양한 시각화 형태 ㄴ. List. Line. Plot
Mathematica 기본이론 17. 다양한 시각화 형태 ㄷ. Histogram & Pie. Chart
Mathematica 기본이론 17. 다양한 시각화 형태 ㄹ. Plot 3 D & List. Plot 3 D
Mathematica 기본이론 17. 다양한 시각화 형태 ㅁ. Graphics & Graphics 3 D
Mathematica 예제실습
* Mathematica 학습 추천 사이트 - http: //www. wolfram. com/mathematica ( Mathematica 사이트 ) - http: //demonstrations. wolfram. com/index. php (각종 학습소스) - http: //www. wolfram. com/wolfram-u/ (학습영상) - http: //community. wolfram. com/? source=footer (커뮤니티 게시판-Q&A)
S o l u t i o n
Solution 적분
Solution 1. 기초산술 1) 1234+5678 2) 1234*5678 3) 100/4 4) Plus[1234, 5678] , Times[1234, 5678] , Divide[100, 4] 5) Random. Integer[100] 6) 5^2 7) 3^(7*8)
Solution 2. 함수정의 1) f[x_]: = x^2 2) value=Random. Color[] , value: =Random. Color[] 3) Color. Negate @ Edge. Detect @ 사진 4) 사진 // Edge. Detect // Color. Negate 5) Framed /@ {x, y, z} 6) Color. Negate /@ Entity. Value[ <Ctrl+ = planets> , "Image" ] 7) Map[Framed, {x, y, z}] 8) f[x_, y_] : = (x*y)/(x + y) 9) f[{a_, b_}] : = {a + b, a - b, a*b} 10) x//d//c//b//a 11) Framed /@ Alphabet[] 12) Map[Framed, Alphabet[]] 13) Geo. Graphics /@ Entity. List[ <Ctrl+ = countries in G 5> ] 14) Map[Geo. Graphics, Entity. List[ <Ctrl+ = countries in G 5> ]
Solution 3. Module 1) Module[{x = Range[10]}, x^2 + x] 2) Module[{x = Random. Integer[100, 10]}, Column[{x, Sort[x], Max[x], Total[x]}]] 3) Module[{x = Range[10], n = 2}, x^n] 4) Module[{x, y}, x = Range[10]; y = x^2 ; y = y + 10000]
Solution 4. 현실세계 데이터 1) <Ctrl+ = flag of USA > or <Ctrl+ = USA >["Flag"] 2) <Ctrl+ = Bordering. Countries of USA> or <Ctrl+ = USA >["Bordering. Countries"] 3) <Ctrl+ =image of elephant > or <Ctrl+ = elephant >["Image"] 4) Image. Collage[Entity. Value[ <Ctrl+ = planets> , "Image"] 5) <Ctrl+ = Height of Empire State Building > or <Ctrl+ = Empire State Building >["Height"] 6) Geo. List. Plot[{ <Ctrl+ =Seoul > , <Ctrl+ = Incheon > , <Ctrl+ = Suwon > }] 7) Geo. Distance[ <Ctrl+ = New York> , <Ctrl+ = london> ] 8) Geo. Graphics[ <Ctrl+ = China> 9) Geo. Graphics[Geo. Path[{ <Ctrl+ = China> , <Ctrl+ = Japan>}]] 10) Day. Name[ <Ctrl+ = January 1 , 2000> ] 11) Local. Time[<Ctrl+ = Seoul>] 12) Sunset[Here, Today] - Sunrise[Here, Today] 13) Date. List. Plot[Word. Frequency. Data[{"gasoline", "hybrid"}, "Time. Series"]]
Solution 5. Date 생성 1) Table[5, 10] 2) Table[n + 1, {n, 1, 10}] 3) Table[Random. Integer[10], 20] 4) Table[2 n + 1, {n, 0, 49}] 5) Bar. Chart[Table[n^2, {n, 1, 10}]] 6) Table[n^2 + 2, {n, 10, 2}] 7) f[x_] : = Sin[x] + Cos[x] Table[f[x], {x, 0, 6 Pi, Pi}]
Solution 6. Options 1) List. Plot[Table[x^2 + x, {x, 0, 10}], Plot. Theme -> "Marketing"] 2) List. Plot[Table[x^2 + x, {x, 0, 10}], Filling -> Axis] 3) List. Plot[Table[x^2 + x, {x, 0, 10}], Background -> Yellow] 4) List. Plot[{1, 3, 2, 5, 4}, Plot. Range -> {{-1, 6}, {-1, 6}}] 5) Plot[{Sin[x], Sin[2 x], Sin[3 x]}, {x, 0, 2 Pi}, Plot. Style -> {{RGBColor[0. 5, 0. 5], RGBColor[0. 83, 0. 5], RGBColor[0. 5, 0. 16, 0. 5]}, Thickness[0. 01]}, Frame -> True]
Solution 7. 다양한 시각화 형태 1) List. Line. Plot[Table[x^n, {n, 2, 4}, {x, 1, 10}]] 2) List. Line. Plot[Table[Prime[n], {n, 20}], Filling -> Axis, Mesh -> True, Mesh. Style -> Red] 3) f[x_, y_] : = Sin[x + y^2] Plot 3 D[f[x, y], {x, -3, 3}, {y, -2, 2}] 4) List. Plot 3 D[Geo. Elevation. Data[Geo. Disk[ <Ctrl+ = mount fuji>]]] 5) f[x_] : = Sin[x] + Random[Real, {0. 03, 0. 3}] List. Plot[Table[f[x], {x, 0, 6 Pi, Pi/50}]] 6) Histogram[Table[Prime[n + 1] - Prime[n], {n, 10000}]] 7) Pie. Chart[{2, 3, 5}, Chart. Labels -> {"a", "b", "c"}, Chart. Legends -> {"a", "b", "c"}] 8) Graphics[Regular. Polygon[5]] 9) Graphics 3 D[Cone[]] 10) Parametric. Plot 3 D[{x, y, x^2 + y^2}, {x, -2, 2}, {y, -2, 2}] 11) Show[ Plot[x^2 + x, {x, 0, 10}], Plot[x^3, {x, 0, 10}]] 12) Show[ Plot[Cos[x^2/x], {x, 2, 10}], Background -> Yellow, Plot. Range -> {{0, 10}, {-2, 2}}]
Solution 8. Manipulate 1) Manipulate[List. Plot[Range[n]], {n, 5, 50, 1}] 2) Manipulate[Column[Table[a, n]], {n, 1, 10, 1}] 3) Manipulate[Graphics[Style[Disk[], Hue[n]]], {n, 0, 1}] 4) Manipulate[Pie. Chart[Table[1, n]], {n, 1, 10, 1}]
Solution 9. 대학수학 1) Limit[(x^2+5^x)/(x^2+2 x), x->0] Plot[(x^2+5 x)/(x^2+2 x), {x, -2, 2}] 2) For[i=0, i<=10, i++, s= ; Print["n=", i , “ -> ", s]] 3). 4) Plot[Floor[x], {x, -1, 5}, Filling->Axis] 5) (*(1) 라플라스변환 *) Laplace. Transform[f''[t]+f[t]==Cos[2 t], t, s] Solve[%, Laplace. Transform[f[t], t, s]] % /. f[0]->0 /. f'[0]->1 Inverse. Laplace. Transform[%, s, t] (*(2) DSolve *) DSolve[{f''[t]+f[t]==Cos[2 t], f[0]==0, f'[0]==1}, f[t], t] %//Simplify
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