28 Pages

lab5b

Course: CS 034, Fall 2009
School: Sanford-Brown Institute
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Word Count: 20784

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Coursehero >> Georgia >> Sanford-Brown Institute >> CS 034

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0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 0000000000000000000000000000000000000000000000000000000000000000 cleartomark %%EndFont %%BeginFont: CMBX12 %!PS-AdobeFont-1.1: CMBX12 1.0 %%CreationDate: 1991 Aug 20 16:34:54 % Copyright (C) 1997 American Mathematical Society. All Rights Reserved. 11 dict begin /FontInfo 7 dict dup begin /version (1.0) readonly def /Notice (Copyright (C) 1997 American Mathematical Society. All Rights Reserved) readonly def /FullName (CMBX12) readonly def /FamilyName (Computer Modern) readonly def /Weight (Bold) readonly def /ItalicAngle 0 def /isFixedPitch false def end readonly def /FontName /CMBX12 def /PaintType 0 def /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0] readonly def /Encoding 256 array 0 1 255 {1 index exch /.notdef put} for dup 0 /.notdef put readonly def /FontBBox{-53 -251 1139 750}readonly def /UniqueID 5000769 def currentdict end currentfile eexec D9D66F633B846A97B686A97E45A3D0AA052A014267B7904EB3C0D3BD0B83D891 016CA6CA4B712ADEB258FAAB9A130EE605E61F77FC1B738ABC7C51CD46EF8171 9098D5FEE67660E69A7AB91B58F29A4D79E57022F783EB0FBBB6D4F4EC35014F D2DECBA99459A4C59DF0C6EBA150284454E707DC2100C15B76B4C19B84363758 469A6C558785B226332152109871A9883487DD7710949204DDCF837E6A8708B8 2BDBF16FBC7512FAA308A093FE5F0364CD5660F74BEE96790DE35AFA90CCF712 B1805DA88AE375A04D99598EADFC625BDC1F9C315B6CF28C9BD427F32C745C99 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All Rights Reserved. 11 dict begin /FontInfo 7 dict dup begin /version (1.0) readonly def /Notice (Copyright (C) 1997 American Mathematical Society. All Rights Reserved) readonly def /FullName (CMTI12) readonly def /FamilyName (Computer Modern) readonly def /Weight (Medium) readonly def /ItalicAngle -14.04 def /isFixedPitch false def end readonly def /FontName /CMTI12 def /PaintType 0 def /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0] readonly def /Encoding 256 array 0 1 255 {1 index exch /.notdef put} for dup 0 /.notdef put readonly def /FontBBox{-36 -251 1103 750}readonly def /UniqueID 5000829 def currentdict end currentfile eexec D9D66F633B846A97B686A97E45A3D0AA0529731C99A784CCBE85B4993B2EEBDE 3B12D472B7CF54651EF21185116A69AB1096ED4BAD2F646635E019B6417CC77B 532F85D811C70D1429A19A5307EF63EB5C5E02C89FC6C20F6D9D89E7D91FE470 B72BEFDA23F5DF76BE05AF4CE93137A219ED8A04A9D7D6FDF37E6B7FCDE0D90B 986423E5960A5D9FBB4C956556E8DF90CBFAEC476FA36FD9A5C8175C9AF513FE D919C2DDD26BDC0D99398B9F4D03D6A8F05B47AF95EF28A9C561DBDC98C47CF5 525003F3DBE5BF07B2E83E66B7F97DDD7CE0EEB75A78BD9227BF359D002B6ADB 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All Rights Reserved. 11 dict begin /FontInfo 7 dict dup begin /version (1.00B) readonly def /Notice (Copyright (C) 1997 American Mathematical Society. All Rights Reserved) readonly def /FullName (CMR10) readonly def /FamilyName (Computer Modern) readonly def /Weight (Medium) readonly def /ItalicAngle 0 def /isFixedPitch false def end readonly def /FontName /CMR10 def /PaintType 0 def /FontType 1 def /FontMatrix [0.001 0 0 0.001 0 0] readonly def /Encoding 256 array 0 1 255 {1 index exch /.notdef put} for dup 0 /.notdef put readonly def /FontBBox{-251 -250 1009 969}readonly def /UniqueID 5000793 def currentdict end currentfile eexec D9D66F633B846A97B686A97E45A3D0AA052A014267B7904EB3C0D3BD0B83D891 016CA6CA4B712ADEB258FAAB9A130EE605E61F77FC1B738ABC7C51CD46EF8171 9098D5FEE67660E69A7AB91B58F29A4D79E57022F783EB0FBBB6D4F4EC35014F D2DECBA99459A4C59DF0C6EBA150284454E707DC2100C15B76B4C19B84363758 469A6C558785B226332152109871A9883487DD7710949204DDCF837E6A8708B8 2BDBF16FBC7512FAA308A093FE5CF7158F1163BC1F3352E22A1452E73FECA8A4 87100FB1FFC4C8AF409B2067537220E605DA0852CA49839E1386AF9D7A1A455F 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Sanford-Brown Institute - CS - 034
CS034Intro to Systems ProgrammingDoeppner &amp; Van HentenryckLab 5.2Out: Thursday, March 3rd, 2005 What youll learn.In this lab, you will learn how to subclass in C+ and how to override methods.How youll do it.You will subclass from your Imag
SUNY Stony Brook - MAT - 125
MAT125.R92: QUIZ 2SOLUTIONS2x + 5 . Find the inverse function of f (x). x3 2x + 5 The function f (x) is given by the equation y = . We need to solve x3 for x: 2x + 5 y= x3 (x 3)y = 2x + 5 xy 3y = 2x + 5 xy 2x = 5 + 3y (y 2)x = 3y + 5 3y + 5 x=
Sanford-Brown Institute - CS - 034
%!PS-Adobe-2.0 %Creator: dvips(k) 5.92b Copyright 2002 Radical Eye Software %Title: lab6.dvi %Pages: 6 %PageOrder: Ascend %BoundingBox: 0 0 612 792 %DocumentFonts: CMBX10 CMR10 CMBX12 CMTI12 CMTT10 CMTT12 CMSY10 %EndComments %DVIPSWebPage: (www.radic
Sanford-Brown Institute - CS - 034
CS034Intro to Systems ProgrammingDoeppner &amp; Van HentenryckLab 6Out: Wednesday 9 March 2005 What youll learn.Modern C+ comes with a powerful template library, the Standard Template Library, or STL. The STL is based on the independent concepts
SUNY Stony Brook - MAT - 125
MAT125.R91: QUIZ 5SOLUTIONS3x + 1 . Evaluate the following limits: x3 3x + 1 (a) lim f (x) = lim . x3+ x3+ x 3 When x approaches 3 from the right, 3x + 1 is close to 3(3) + 1 = 10 and x 3 is a small positive number. 3x + 1 is 10 divided by a sma
Sanford-Brown Institute - CS - 034
%!PS-Adobe-2.0 %Creator: dvips(k) 5.92b Copyright 2002 Radical Eye Software %Title: lab7a.dvi %Pages: 4 %PageOrder: Ascend %BoundingBox: 0 0 612 792 %DocumentFonts: CMBX10 CMR10 CMBX12 CMTI12 CMTT10 CMTT12 CMMI10 CMSY10 %EndComments %DVIPSWebPage: (w
SUNY Stony Brook - MAT - 125
MAT 125: MIDTERM I PRACTICESOLUTIONSChapter 1 2. (a) g(2) = 3 (b) passes horizontal line test (c) g1 0.2 (d) (1, 3.5), same as range of g(x) (e)15. domain: 4 3x2 0 4 3x2 4 or x2 3 22 , 33 range: from 0 to 4 3 0 2; [0, 2] 6. domain:
SUNY Stony Brook - MAT - 125
MAT125.R91: QUIZ 2SOLUTIONS Let f (x) = 2 x2 + 5, x 0. Find the inverse function of f (x). The function f (x) is given by the equation y = 2 x2 + 5. We need to solve for x: y = 2 x2 + 5 y 2 = x +5 2 y2 = x2 + 5 2 y2 5 = x2 2 y2 5 x= 2 y2 Hence
SUNY Stony Brook - MAT - 125
MAT125.R91: QUIZ 9SOLUTIONSFind the absolute maximum and absolute minimum values of f (x) = x4 2x2 + 3 on the interval [1, 1]. f (x) = (x4 2x2 + 3) = 4x3 4x Critical points: The derivative exists everywhere, so we only need to check where it is
SUNY Stony Brook - MAT - 125
MAT125.R92: QUIZ 0SOLUTIONSNo score will be assigned for this quiz. The graph of the function f (x) is given below:11(a) Determine the domain and range of f (x). Domain: 4 &lt; x &lt; 1 and 1 &lt; x &lt; 4 (or, in other notations, (4, 1) and (1, 4). We
Sanford-Brown Institute - CS - 034
%!PS-Adobe-2.0 %Creator: dvips(k) 5.92b Copyright 2002 Radical Eye Software %Title: lab7b.dvi %Pages: 3 %PageOrder: Ascend %BoundingBox: 0 0 612 792 %DocumentFonts: CMBX10 CMR10 CMBX12 CMTI12 CMSY10 CMMI12 CMTT10 %EndComments %DVIPSWebPage: (www.radi
Sanford-Brown Institute - CS - 034
%!PS-Adobe-2.0 %Creator: dvips(k) 5.92b Copyright 2002 Radical Eye Software %Title: lab8b.dvi %Pages: 5 %PageOrder: Ascend %BoundingBox: 0 0 612 792 %DocumentFonts: CMBX10 CMR10 CMBX12 CMTI12 CMTT10 CMSY10 CMMI10 CMTI10 %EndComments %DVIPSWebPage: (w
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
Team Number: Week: Program Size (SLOC) Base Added Deleted Modified Reused # of COTS Total New SLOC Effort (Hours) Project Mgmt. Requirements COTS Assessment Design Life Cycle Planning Configuration Mgmt. Feasibility Analysis Code COTS Tailoring COTS
USC - CSCI - 577
ID 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15Task Name Inception First Team Interaction Members' time preferences Assigning Roles Project Detail discussion Client meeting preperation First Client Meeting Team &amp; Client Introduction Project Overview Collabo
USC - CSCI - 577
ID 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27Task Name Inception First Team Interaction Members' time preferences Assigning Roles Project Detail discussion Client meeting preperation First Client Meeting Team &amp; Client I
USC - CSCI - 577
ID 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32Task Name Inception First Team Interaction Members' time preferences Assigning Roles Project Detail discussion Client meeting preperation First Client Meeting
USC - CSCI - 577
ID 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32Task Name Inception First Team Interaction Members' time preferences Assigning Roles Project Detail discussion Client meeting preperation First Client Meeting
USC - CSCI - 577
ID 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32Task Name Inception First Team Interaction Members' time preferences Assigning Roles Project Detail discussion Client meeting preperation First Client Meeting
SUNY Stony Brook - MAT - 127
Answers to the MAT127 Homework No.12 Chapter 7 Section 4 Problem 2-4,7,10 &amp; Section 5 Problem 2,5,7,8,11,13,14,15 Section 7.4 2.(a) Let P (t) be the population of bacteria w.r.t. time t in the unit of hour, and let k be the relative growth rate in th
SUNY Stony Brook - MAT - 127
1 Show thatf (x) =n=0(1)n x2n (2n)!is a solution of f + f = 0. Solution. Writef (x) =n=0 2n(1)n x2n1 (2n)!f (x) =n=02n(2n 1)(1)n x2n2 = (2n)!n=02n(2n 1)(1)n x2(n1) (2n)!Notice that we can begin the above sum by n = 1 since
UCSC - CHEM - 112
Chemistry 112B: Organic Chemistry Winter 2008 Professor Rebecca Braslau Assigned Homework Problems The following problems are required, and must be turned in. Problems are to b e done without looking at the answers as much as possible, then corrected
SUNY Stony Brook - MAT - 126
Quiz 4 - Solutionsdx Question 1. The integral 0 2x1 is improper because 2x1 1 is not dened at 1 . 2 1 Question 2. Notice that e2x + 3 &gt; e2x , so e2x1+3 &lt; e2x . We then obtain: 0 1ex dx &lt; e2x + 3 0ex dx = e2x 0ex dxThis last integral is
SUNY Stony Brook - MAT - 126
Quiz 3 - Solutions Question 1. We want to compute x2 dx+a2 using the substitution x2 x = a tan , &lt; &lt; ; a is some positive real number. 2 2 From x = a tan we get dx = a sec2 d and x2 + a2 = a2 + a2 tan2 = a 1 + tan2 . Recalling that 1 + tan2
SUNY Stony Brook - MAT - 125
1 Problem 37 section 4.1. We have the situation shown in the gure, where v is the velocity, (xb , yb ) are the coordinates of the runner, xa is the x-coordinate of the runners friend (we do not show the y -coordinate of the runners friend since it is
SUNY Stony Brook - MAT - 211
MAT211 - Introduction to Linear Algebra SUMMER 07 Practice Final Question 1. Find 1 0 A= 0 the rank of the 23 1 B = 1 22 01 1 matrices: 11 147 1 1 C = 2 5 8 11 369Question 2. Is the matrix below invertible? In case yes, nd its inverse: 100
SUNY Stony Brook - MAT - 127
Answers for HW 1 9. 3 + 5 n2 lim = lim n n + n2 n 10. 1+ n+1 = lim n 3 n 3n 1 lim 11. 12 2n = lim ( )n = 0. n 3 3 n 3n+1 lim 12. lim 1 n n 19. Consider f (x) = x2 ex =x2 ex . 1 n 1 n 3 +5 n2 1 n +1=0+5 = 5. 0+1=1+0 1 =. 30 31 1 = = 1. 0
SUNY Stony Brook - MAT - 127
Answers for HW 11 2.Since ey dy = we get ey = 2 x 2 + C . 3 3. If y = 0, then 1 dy = y which means ln |y | = So nally y = A x2 + 1, A R. 5. From 1+ x2 x dx, +13x dx,1 ln(x2 + 1) + C. 2sin y dy = cos yx2 + 1 dx,we get (since sin ydy = d
SUNY Stony Brook - MAT - 127
Answers to the MAT127 Homework No.2 Chapter 8 Section 2 Problem 5, 7, 9, 19, 20, 25-28, 33, 36, 43 5. Divergent. Because tan n does not convergent to 0. 7. Convergent. SinceNn=11 1 1.5 n (n + 1)1.5 1 21.5 1 1 1.5 + 1.5 2 3 1 1 N 1.5 (N + 1)1.
SUNY Stony Brook - MAT - 126
Solutions for the second quizQuestion 1. We have:2 1x 3 x4 dx = x222 1x dx + x212 13x4 dx = x22 11 dx 3 x2x2 dx =1ln |x|13x3 2 3= ln 2 ln 1 (23 13 ) = ln 2 7xa+1 a+1Remember that the formula xa dx = case we
SUNY Stony Brook - MAT - 123
MAT123 - Introduction to calculus Second Practice Midterm The Second Midterm will be on Tuesday 11/11 at 8:30pm at Harriman 137. Important: check the webpage to get a copy of Second Midterm of Fall 2007! Question 1. Compute: (a) log2 (16) (b) ln e3 +
SUNY Stony Brook - MAT - 126
MAT126 Calculus B Solutions to some practice problems sec 4.9, problem 24. Find f if f (x) = 4 6x 40x3 and f (0) = 2, f (0) = 1. Computing the antiderivative: f (x) = f (x)dx = (4 6x 40x3 )dx = 4x 6 x2 x4 40 + C 2 4= 4x 3x2 10x4 + C f (0)
SUNY Stony Brook - MAT - 127
Math 127 - S2008 Practice Test for the Final Examination1. Show that the function y =Ccos(x) x2is a solution of the dierential equationx2 y + 2xy = sin(x). For what value of C does the solution satisfy the initial condition y(2) = 0? 2. Find th
SUNY Stony Brook - MAT - 126
MAT 126 Summer 08 Practice Final Question 1. Compute the derivative of the given functions: (a) f (x) = (b) g (x) =x (sin(2t) 4+ et cos t)dt6x3 esin u du x sec u+Question 2. Evaluate the indenite integrals: (a) (3x 5.73)13 dx (c) (e) a+b
SUNY Stony Brook - MAT - 126
MAT 126 Summer 08 Practice Midterm NAME: Question 1. Estimate the area under the graph of f (x) = 36 x2 from x = 0 to x = 5 using ve approximating rectangles and right endpoints. Is your estimate an underestimate or an overestimate? Question 2. Exp
SUNY Stony Brook - MAT - 127
Answers to the MAT127 Homework No.8 Chapter 8 Section 8 Problem 1-3, 9, 10, 13, 14 1. 1 21+x =n=0nxn11 ( 22 1 1)( 2 n) ( 1 n + 1) n 2 x n!= 1+n=1 = 1+n=1(1)n1 1 3 5 (2n 3) n x 2n n!So an =(1)n1 135(2n3) , 2n n!t
SUNY Stony Brook - MAT - 127
Answers for HW 9 3. Usually, one may compute the 1st, 2nd and 3rd derivatives of f at to get the 6 T3 . For this problem, one may also use sin(y + z ) = sin y cos z + cos y sin z to get the whole Taylor series of f. Just take y = x and z = .(Sinc
SUNY Stony Brook - MAT - 127
Math 127 - Spring 2008 Practice for First Examination1. Calculate the following limit if it exists. e2n + n5 e5n . n n4 (3ne2n + 1)(4e3n + 5n) lim 2. Determine whether the seriesn=11 + ln(n) (1+ln(n)2 e nis convergent or divergent. Justify yo
SUNY Stony Brook - MAT - 127
Answers to the MAT127 Homework No.6 Chapter 8 Section 6 Problem 3-6, 9, 10, 17, 18-20, 30 3. 1 1 f (x) = = = 1+x 1 (x) (x) =n=0 n=0n(1)n xnThe series converges when |x| &lt; 1, so the the interval of convergence is (1, 1). 4. 1 f ( x) = 3 =
SUNY Stony Brook - MAT - 127
Math 127 - Spring 2008 Practice for Second Examination1. Find the interval of convergence for the power series(1)n+1n=2(x 6)2n . n12 3n2. Find the MacLaurin series for the function ex 1 f (x) = . x3 3. Find the sum of the innite series 2 3
Virgin Islands - FT - 20080521
Third Annual Forum Targeting Faculty Teaching Full Time (FT3) May 22, 2008 University of Victoria Department of Computer Science Engineering / Computer Science Room 660 Agenda Commence by 10:00 AM (Mike Z) SIGCSE in Portland: individual highlig
SUNY Stony Brook - MAT - 131
MAT131 Review for the final1. Evaluate the integral8a. b. c. (t12/3- 2 t 4 / 3 ) dtp (- sin x + cos x )dx0 0 -17 1- x2dx2. A rectangular playground is to be fenced off and divided into two by another fence parallel to one s
SUNY Stony Brook - MAT - 131
Review exercises for midterm I 1. Find the limit a. b. c.x+3 lim x 2- x - 2 x3 lim ex - x x lim e 3 2. If an arrow is shot upward on the moon with a velocity of 70m/s, its height (in meters) after t seconds is given by H(t)=70t-0.83t2. a. F
SUNY Stony Brook - MAT - 131
Calculus Early Exam February 5, 2003Instructions: The exam consists of 15 multiple choice questions. You have 90 minutes to answer all fteen questions. Be sure to record your answers on the opscan form. You are not allowed to use any books, notes, o
SUNY Stony Brook - MAT - 131
MAT131 Spring 2003 Midterm II SolutionProblem Score Max 21 12 8 1 2 3 4 5 6 TotalUse of calculators, books or notes is not allowed. Show the all steps you made to find the answers. Write carefully, points may be taken off for meaningless stateme
SUNY Stony Brook - MAT - 331
MAT 331: Mathematical Problem Solving with ComputersStony Brook, Fall 2008General Information: This course serves as an introduction to computing for the math student. After a general introduction to the use of the computers, we will turn to more
Virgin Islands - DBB - 20090615
Natasha Tuskovich Friday, June 12, 2009E. coli Bio-ThermometerIntroduction A biological thermometer would ideally be a simple, accurate and easily observable register of the organisms environment. A basic version is comprised of E. coli cells that
SUNY Stony Brook - MAT - 331
MAT331 Exercises, Spring 085.2The Fibonacci sequence is a sequence of positive integers dened by recurrence as follows: F0 = 1, F1 = 1 and for each integer i larger than one, Fi = Fi1 + Fi2 . Use Maple to nd the rst 100 terms of the sequence wit
SUNY Stony Brook - MAT - 331
Math 331, Fall 2008, Problems1. Compute IFS parameters and the similarity dimension of the following fractal.1.00.750.50.250.0 0.0 0.25 0.5 0.75 1.02. (a) Find the IFS parameters to generate atractor of the Picture: a right gasket of side
SUNY Stony Brook - MAT - 331
Chapter 5 A turtle in a fractal garden1 Turtle GraphicsImagine you have a small turtle who responds to certain commands like move forward a step, move back a step, turn right, and turn left. Imagine also that this turtle carries a pen (or just lea
SUNY Stony Brook - MAT - 331
MAT331 Exercises, Fall 0812.4Write a procedure in Maple that counts the frequency of letters in a string of text. For example, here is what it looks like when I use mine: freqs(&quot;time flies like an arrow, fruit flies like a bananna.&quot;); [&quot; &quot;,9], [