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School: LSU
Course: College Algebra & Trig
Section 2.2 Circles A circle is the set of all points ( x, y) in the Cartesian plane that are a fixed distance r from a fixed point (h, k ) . The fixed distance r is called the radius of the circle and the fixed point (h, k ) is called the center of the c
School: LSU
Course: Beginning Calculus
Test 3 Review 4.1Extreme Value Thm: If is f(x) continuous on a closed interval [a,b] then f(x) has both an absolute max and an absolute min. How to find: The Absolute max and Absolute min on a closed interval will occur either at a endpoint or critical nu
School: LSU
Course: Beginning Calculus
MATH 1550 TEST 3 1. Find the linear approximation of the function _ work.) Name_ at a = ? and use it to approximate (Show your 1. Find the absolute maximum value and the absolute minimum value, if any, of the given function SHOW ALL WORK. 2. a) State the
School: LSU
Course: College Algebra & Trig
Section 2.2 Circles A circle is the set of all points ( x, y) in the Cartesian plane that are a fixed distance r from a fixed point (h, k ) . The fixed distance r is called the radius of the circle and the fixed point (h, k ) is called the center of the c
School: LSU
Course: Beginning Calculus
MATH 1550 TEST 3 1. Find the linear approximation of the function _ work.) Name_ at a = ? and use it to approximate (Show your 1. Find the absolute maximum value and the absolute minimum value, if any, of the given function SHOW ALL WORK. 2. a) State the
School: LSU
Course: CALCULUS 2
!" #"#$%&% '()*+,-% % ./01%2/3456-% Calculus II Table of Contents Preface. ii Vectors . 3 Introduction . 3 Vectors The Basics . 4 Vector Arithmetic. 8 Dot Product .
School: LSU
Course: Beginning Calculus
Test 3 Review 4.1Extreme Value Thm: If is f(x) continuous on a closed interval [a,b] then f(x) has both an absolute max and an absolute min. How to find: The Absolute max and Absolute min on a closed interval will occur either at a endpoint or critical nu
School: LSU
Course: Beginning Calculus
Findthederivativeofthefunction. y=cos(a3+x3) y'(x)= 2./7.14 pointsSCalcET7 3.4.014.My Notes | Question Part Points Submissions Used Findthederivativeofthefunction. y=a3+cos3x y'(x)= 3./7.14 pointsSCalcET7 3.4.015.My Notes | Question Part Points Submission
School: LSU
Course: Probability
Math 3355 Test 3 Spring 2007 Britt Unsupported work is given very little credit. Pleas work the problems in order on the fronts of your paper. You may leave factorials in your answer. 1. Suppose that X is a continuous random variable whose probability d
School: LSU
Course: Elem Stoch Processes
30. Nancy reviews the interest rates each year for a 30-year ﬁxed mortgage issued on July 1. She models interest rate behavior by a Markov model assuming: (i) Interest rates always change between years. (ii) The change in any given year is dependent on th
School: LSU
Course: Elem Stoch Processes
5 deli: £36 .méwm E (g @Eﬁ m 3/ (gm x % sﬁéﬁ gig é +32% $63; $3 40 3 x g W E g Ef§ 2. is 9 y E .m plsélfijilll. E II [xi] {alilllllallln E§§§ f. 9: ﬁg 0+ E ii. 9:. ﬂ .r OH 8ng §QﬁSwv§ ﬁﬁﬁxpﬂvm ﬁxﬁ. MEQ: R §5§ f3 33% 5:33 5 4? 3+ 1§§ 58 U 3; 536% QN
School: LSU
Course: Elem Stoch Processes
H: aim»; nhoroo wv <§§5 U wwm ww MVSES Lira & WE mmmcé ” Egg um. m8 m. m HE. 5 En gang + fungi . mg <~Mﬁﬁxg U WWNJ
School: LSU
Course: Probability
Instructor's Solutions Manual THIRD EDITION Fundamentals of P ROBABILITY WITH STOCHASTIC PROCESSES Saeed Ghahramani Instructor's Solutions Manual Third Edition Fundamentals of With ProbabilitY Stochastic Processes SAEED GHAHRAMANI Western Ne
School: LSU
Course: Elem Stoch Processes
36. The number of accidents follows a Poisson distribution with mean 12. Each accident generates l, 2, or 3 claimants with probabilities }/ , )6 , )é , respectively. Calculate the variance in the total number of claimants. (A) 20 (B) 25 (C) 30 (D) 35 (E)
School: LSU
Course: Elem Stoch Processes
Homework 5, Math 4058, Spring 2014 Problem 1. Let Bt , t 0, be a standard Brownian motion (a Wiener process). Calculate the following probabilities: a) P(B4 > 1) b) P(B4 > 1 | B2 = 1) c) P(Bt > 1 for some time t 4) Problem 2. Suppose you own one share of
School: LSU
Course: Elem Stoch Processes
qu‘KoV Chql'n HON.de SDIIU yr, 20/? 1' [FM 203 #1] ﬂue—4h: (9i X" : fem hole? Ml maler WA {055' TM out 3 9%;“65'. A: AM) BCMACMJ Etc?rW/r 17M \ \ VHJ E A O 1 O mﬂﬂ'hdk m4 [K I 2 )5 1/; 0 [d C 3 ‘4 o , bi :ﬁ :<HAI WB/ WC> be M qg/rh/oioﬂc JIEMLWSW, [Noki
School: LSU
Course: Elem Stoch Processes
5 Soletms (Pet‘sscm PW) Sim 20W SianNNw/D WMﬂ’rﬁZk g8): é-l ch‘ VFW ’Oo‘x‘w. Z {)3 2 L76 m chm/11m” «H9; Rmﬁm 0‘6 Z 75‘ 32 (t) > 1:.{6 2), L 00 i w; .75 M H93): j 6H4 (700% = “L QM'Q, Aoox -00 2 w? = E 500 3’“ a 01%. 6% Me. m mm W WM" -00 . 2. z Bu+ 1,
School: LSU
Course: Elem Stoch Processes
Homework on Poisson Processes - Spring 2014 1) Let 2 have the standard normal distribution (Gaussian distribution) with mean 0 and variance 1. Prove that the characteristic function for Z is g(t) = eA (-tAZ / 2). [Hintz One way to calculatate the integral
School: LSU
Course: Advanced Calculus I
Please spend a few minutes playing Candy Crush Saga. From theories of learning please discuss why so many people squander so much time playing this game? The Candy Crush game app exploits some well-known weaknesses in the human brain to keep us playing. C
School: LSU
Course: Advanced Calculus I
Bond Face Value Year to maturity Coupon rate (annual) Spot market price 1st 100 1.25 2nd 100 5.35 3rd 100 10.4 4th 100 15.15 5th 100 20.2 8.30% 9.30% 10.30% 11.30% 12.30% 102.3 103.3 104.3 105.3 106.3 Data processing Time 1st 4.15 4.15 100 0 0 0 0 0 0 0 0
School: LSU
Course: Advanced Calculus I
/* Description: Suppose you have a thin metal plate where each of the edges are maintained at a constant temperature. You can model the plate as a 2-dimensional array of square cells each of which may have a different temperature. Given the size of the ar
School: LSU
Course: College Algebra & Trig
Section 2.2 Circles A circle is the set of all points ( x, y) in the Cartesian plane that are a fixed distance r from a fixed point (h, k ) . The fixed distance r is called the radius of the circle and the fixed point (h, k ) is called the center of the c
School: LSU
Course: Beginning Calculus
Test 3 Review 4.1Extreme Value Thm: If is f(x) continuous on a closed interval [a,b] then f(x) has both an absolute max and an absolute min. How to find: The Absolute max and Absolute min on a closed interval will occur either at a endpoint or critical nu
School: LSU
Course: Beginning Calculus
MATH 1550 TEST 3 1. Find the linear approximation of the function _ work.) Name_ at a = ? and use it to approximate (Show your 1. Find the absolute maximum value and the absolute minimum value, if any, of the given function SHOW ALL WORK. 2. a) State the
School: LSU
Course: CALCULUS 2
!" #"#$%&% '()*+,-% % ./01%2/3456-% Calculus II Table of Contents Preface. ii Vectors . 3 Introduction . 3 Vectors The Basics . 4 Vector Arithmetic. 8 Dot Product .
School: LSU
Course: College Algebra
Math 1021 Section 1.1 Linear and Rational Equations An equation is a statement in which two expressions are equal. To solve an equation means to find all values of the variable that satisfy the equation (make it a true statement). To solve an equation you
School: LSU
Course: College Algebra
Math1021 Section2.4ParallelandPerpendicularLines ParallelLines:If two lines are parallel, they have the same slope. Parallel lines are two distinct lines in the same plane that do not intersect. PerpendicularLines:If two lines are perpendicular, their slo
School: LSU
Course: College Algebra & Trig
Name Math 1021, Section 02 Date 06/22/2005 Test #1, Score Itf /ISO Test #1 Show work where necessary. Point value for each is in brackets. 1. Solve for x. [24] a) (x - 5)(x + 2) = (x + 7)(x + 5) - - - * b) x - 4 x = 0 c) 5 x-3(x + 10)-2 = 10x 2. Solve for
School: LSU
Course: College Algebra
Math 1021 Section 3.1 Functions A relation is a correspondence between two sets A and B such that each element in set A corresponds to one or more elements in set B. Set A is the domain of the relation and set B is the range of the relation. Definition of
School: LSU
Course: College Algebra
Math 1021 Section 2.3 Lines A linear equation is one in which the variables are raised to the first power. The graph of a linear equation is a line. Slope a measurement of the steepness of a line which is calculated by comparing its vertical change (rise)
School: LSU
Course: Def EQ
Math 2090, Fall 2009. Testreview2 Review Sections: 3.1-3.4 and 4.1 -4.6 1. Determine all values of the constant k for which the following system has an infinite number of solutions. 2. Reduce the given matrix to upper triangular form and then evaluate the
School: LSU
Course: Intro To Graph Theory
Section 2.3, #8 March 29, 2012 Problem 8 (a) Show that for every connected graph G there is a spanning tree T of G such that diam(T ) 2diam(G). (b) Prove or disprove: For every positive integer k , there is a connected graph G and a spanning tree T of G
School: LSU
Course: Differential Equations And Linear Algebra
Math 2090 Final Exam Spring 2011 Britt Work the problems in order on the fronts o f your paper. Show your work. 1. Compute the Laplace Inverse 2. Detennine L- l[ ') s +2 ] . s~ + 2s + 2 L[(t -1/ u (t) J 4 3. Solve the following initial value problem b
School: LSU
Course: Linear Algebra
Math 2085 Final Exam July 26, 2000 Instructions. Answer each of the questions on your own paper. Be sure to show your work so that partial credit can be adequately assessed. Please print your name and student number in the space provided below, and turn i
School: LSU
Course: Def EQ
Math 2090 fall 2009 Test review for Exam1 1. Find the orthogonal trajectories of the family of curves, where c is an arbitrary constant. 2. Obtain the general solution to each of the following first order differential equations. (a) (b) (c) (d) (e) 3. Sol
School: LSU
Course: Differential Equations And Linear Algebra
M ATH 2090P RACTICE PROBLEMS FOR N OVEMBER 2012 THE FINAL EXAM Use short, precise and complete English sentences to explain carefully your answers. Supply enough words so that the steps in your reasoning can be easily followed. (1) Solve the initial value
School: LSU
Course: Nature Of Mathematcs
REVIEW for EXAM 2 Question 1 How can a set have no elements in it? Choose the BEST response. a. The set of students who fail to attend class, do not do homework, and still earn an A in this course is the empty set. b. Think of my favorite flavors of ice-c
School: LSU
Course: Beginning Calculus
Findthederivativeofthefunction. y=cos(a3+x3) y'(x)= 2./7.14 pointsSCalcET7 3.4.014.My Notes | Question Part Points Submissions Used Findthederivativeofthefunction. y=a3+cos3x y'(x)= 3./7.14 pointsSCalcET7 3.4.015.My Notes | Question Part Points Submission
School: LSU
Course: Beginning Calculus
Math 1550 - Section 19 Calculus I Spring 2011 Class Meets : Instructor : Oce : Oce Hours : MTWRF 1:40 - 2:30 in Allen Hall 035 Peter Lambert-Cole Prescott 125B 1:00-1:30 and 2:30-3:00 every afternoon (right before and right after class), or by appointment
School: LSU
Course: BUSINESS CALCULUS
Review for Test #1 Find the derivative of the function f(x) =2x6+ 9x5 x2 +4x-7 f '(x) = Find the derivative of the function f(x) = (5x3 +6x)( x2- 9x) f '(x) = Find the derivative of the function f(x) =( -2x3+ 9x 4)5 f '(x) = Find the derivative of the fun
School: LSU
Course: Nature Of Mathematcs
HOMEWORK 14 Question 1 Gloria Marie has submitted five recipies to her church's cookbook committee. She anxiously awaits the news as to whether the committee will choose none, one, several, or all of her recipes. How many different decisions can the commi
School: LSU
Course: Beginning Calculus
TEST 1 Review 2.1 2.3 Limits and Rate of Change Find the slope of a secant line. Find average rate of change or average velocity) f ( x + h) f ( x ) Avg. Ra te of c hange = , over the interval [x, x + h] h Be able to find average rate of change over an in
School: LSU
Course: College Algebra & Trig
Section 2.2 Circles A circle is the set of all points ( x, y) in the Cartesian plane that are a fixed distance r from a fixed point (h, k ) . The fixed distance r is called the radius of the circle and the fixed point (h, k ) is called the center of the c
School: LSU
Course: Beginning Calculus
MATH 1550 TEST 3 1. Find the linear approximation of the function _ work.) Name_ at a = ? and use it to approximate (Show your 1. Find the absolute maximum value and the absolute minimum value, if any, of the given function SHOW ALL WORK. 2. a) State the
School: LSU
Course: CALCULUS 2
!" #"#$%&% '()*+,-% % ./01%2/3456-% Calculus II Table of Contents Preface. ii Vectors . 3 Introduction . 3 Vectors The Basics . 4 Vector Arithmetic. 8 Dot Product .
School: LSU
Course: College Algebra
Math 1021 Section 1.1 Linear and Rational Equations An equation is a statement in which two expressions are equal. To solve an equation means to find all values of the variable that satisfy the equation (make it a true statement). To solve an equation you
School: LSU
Course: College Algebra
Math1021 Section2.4ParallelandPerpendicularLines ParallelLines:If two lines are parallel, they have the same slope. Parallel lines are two distinct lines in the same plane that do not intersect. PerpendicularLines:If two lines are perpendicular, their slo
School: LSU
Course: College Algebra & Trig
Name Math 1021, Section 02 Date 06/22/2005 Test #1, Score Itf /ISO Test #1 Show work where necessary. Point value for each is in brackets. 1. Solve for x. [24] a) (x - 5)(x + 2) = (x + 7)(x + 5) - - - * b) x - 4 x = 0 c) 5 x-3(x + 10)-2 = 10x 2. Solve for
School: LSU
Course: College Algebra
Math 1021 Section 3.1 Functions A relation is a correspondence between two sets A and B such that each element in set A corresponds to one or more elements in set B. Set A is the domain of the relation and set B is the range of the relation. Definition of
School: LSU
Course: College Algebra
Math 1021 Section 2.3 Lines A linear equation is one in which the variables are raised to the first power. The graph of a linear equation is a line. Slope a measurement of the steepness of a line which is calculated by comparing its vertical change (rise)
School: LSU
Course: Def EQ
Math 2090, Fall 2009. Testreview2 Review Sections: 3.1-3.4 and 4.1 -4.6 1. Determine all values of the constant k for which the following system has an infinite number of solutions. 2. Reduce the given matrix to upper triangular form and then evaluate the
School: LSU
Course: Intro To Graph Theory
Section 2.3, #8 March 29, 2012 Problem 8 (a) Show that for every connected graph G there is a spanning tree T of G such that diam(T ) 2diam(G). (b) Prove or disprove: For every positive integer k , there is a connected graph G and a spanning tree T of G
School: LSU
Course: Differential Equations And Linear Algebra
Math 2090 Final Exam Spring 2011 Britt Work the problems in order on the fronts o f your paper. Show your work. 1. Compute the Laplace Inverse 2. Detennine L- l[ ') s +2 ] . s~ + 2s + 2 L[(t -1/ u (t) J 4 3. Solve the following initial value problem b
School: LSU
Course: Linear Algebra
Math 2085 Final Exam July 26, 2000 Instructions. Answer each of the questions on your own paper. Be sure to show your work so that partial credit can be adequately assessed. Please print your name and student number in the space provided below, and turn i
School: LSU
Course: Def EQ
Math 2090 fall 2009 Test review for Exam1 1. Find the orthogonal trajectories of the family of curves, where c is an arbitrary constant. 2. Obtain the general solution to each of the following first order differential equations. (a) (b) (c) (d) (e) 3. Sol
School: LSU
Course: Differential Equations And Linear Algebra
M ATH 2090P RACTICE PROBLEMS FOR N OVEMBER 2012 THE FINAL EXAM Use short, precise and complete English sentences to explain carefully your answers. Supply enough words so that the steps in your reasoning can be easily followed. (1) Solve the initial value
School: LSU
Course: Nature Of Mathematcs
REVIEW for EXAM 2 Question 1 How can a set have no elements in it? Choose the BEST response. a. The set of students who fail to attend class, do not do homework, and still earn an A in this course is the empty set. b. Think of my favorite flavors of ice-c
School: LSU
Course: Beginning Calculus
Math 1550 - Section 19 Calculus I Spring 2011 Class Meets : Instructor : Oce : Oce Hours : MTWRF 1:40 - 2:30 in Allen Hall 035 Peter Lambert-Cole Prescott 125B 1:00-1:30 and 2:30-3:00 every afternoon (right before and right after class), or by appointment
School: LSU
Course: BUSINESS CALCULUS
Review for Test #1 Find the derivative of the function f(x) =2x6+ 9x5 x2 +4x-7 f '(x) = Find the derivative of the function f(x) = (5x3 +6x)( x2- 9x) f '(x) = Find the derivative of the function f(x) =( -2x3+ 9x 4)5 f '(x) = Find the derivative of the fun
School: LSU
Course: Nature Of Mathematcs
HOMEWORK 14 Question 1 Gloria Marie has submitted five recipies to her church's cookbook committee. She anxiously awaits the news as to whether the committee will choose none, one, several, or all of her recipes. How many different decisions can the commi
School: LSU
Course: Beginning Calculus
TEST 1 Review 2.1 2.3 Limits and Rate of Change Find the slope of a secant line. Find average rate of change or average velocity) f ( x + h) f ( x ) Avg. Ra te of c hange = , over the interval [x, x + h] h Be able to find average rate of change over an in
School: LSU
Course: Differential Equations And Linear Algebra
MATH 2090 Name Exam 1 February 11, 2010 Instructions: This is a closed book, closed notes exam. Please read all instructions carefully and complete all problems- Be sure to Show your work in order to receive full credit, an answer with no supporting w
School: LSU
Course: Beginning Calculus
Test 3 Review 4.1Extreme Value Thm: If is f(x) continuous on a closed interval [a,b] then f(x) has both an absolute max and an absolute min. How to find: The Absolute max and Absolute min on a closed interval will occur either at a endpoint or critical nu
School: LSU
Course: Beginning Calculus
Findthederivativeofthefunction. y=cos(a3+x3) y'(x)= 2./7.14 pointsSCalcET7 3.4.014.My Notes | Question Part Points Submissions Used Findthederivativeofthefunction. y=a3+cos3x y'(x)= 3./7.14 pointsSCalcET7 3.4.015.My Notes | Question Part Points Submission
School: LSU
Course: Probability
Math 3355 Test 3 Spring 2007 Britt Unsupported work is given very little credit. Pleas work the problems in order on the fronts of your paper. You may leave factorials in your answer. 1. Suppose that X is a continuous random variable whose probability d
School: LSU
Course: Elem Stoch Processes
30. Nancy reviews the interest rates each year for a 30-year ﬁxed mortgage issued on July 1. She models interest rate behavior by a Markov model assuming: (i) Interest rates always change between years. (ii) The change in any given year is dependent on th
School: LSU
Course: Elem Stoch Processes
5 deli: £36 .méwm E (g @Eﬁ m 3/ (gm x % sﬁéﬁ gig é +32% $63; $3 40 3 x g W E g Ef§ 2. is 9 y E .m plsélfijilll. E II [xi] {alilllllallln E§§§ f. 9: ﬁg 0+ E ii. 9:. ﬂ .r OH 8ng §QﬁSwv§ ﬁﬁﬁxpﬂvm ﬁxﬁ. MEQ: R §5§ f3 33% 5:33 5 4? 3+ 1§§ 58 U 3; 536% QN
School: LSU
Course: Elem Stoch Processes
H: aim»; nhoroo wv <§§5 U wwm ww MVSES Lira & WE mmmcé ” Egg um. m8 m. m HE. 5 En gang + fungi . mg <~Mﬁﬁxg U WWNJ
School: LSU
Course: Elem Stoch Processes
, gss .% 9% Ear 3 “as §§§a Q: :9 389 3 FQU 3/53ch 4 ‘qu2k gigm @gﬁyﬁész 3: 3 2 ﬁg ‘W‘ésm f5 (so? ex $st ngéiq 35:9 3: +0 gﬁé Q $33 is Ms. < «gymwééﬁ :03 6 rﬁiﬁsg 59$ 312% sex» 93. gm d% 30 . g MU ﬁw $§v%$ﬁ 33W. 6. w ﬂag Vi $3wa .N m w \ﬂéwigtqwivi 1?:
School: LSU
Course: Elem Stoch Processes
Final Exam, Math 4058, Spring 2013 Problem 1. Ann, Beth and Courtney toss a ball around. They follow these rules: Ann always throws the ball to Beth. Beth is equally likely to toss the ball to either Ann or Courtney. Courtney throws the ball to Ann 2/3
School: LSU
Course: Elem Stoch Processes
Final Exam, Math 4058, Spring 2014 20 points per problem for the rst 8 problems. 10 points per problem for the last 5 problems. Total points possible is 200 + 10 bonus points. Enjoy! Problem 1. You are a medical claims processor for Humenscha Health Insur
School: LSU
Course: Elem Stoch Processes
Final Exam, Math 4058, Spring 2012 Problem 1. Let X and Y be two random variables with continuous probability distributions. a) Explain what the symbols E(X|Y = y) and E(X|Y ) are, explain generally how one would calculate them from the joint distribution
School: LSU
Course: Elem Stoch Processes
Exam 2, Math 4058, Spring 2013 Problem 1. A Markov chain Xn , n 0 with states 1, 2, 3 has the following transition probability matrix: 1/2 1/3 1/6 0 1/3 2/3 1/2 0 1/2 If P(X0 = 1) = P(X0 = 2) = 1/4, calculate E(X2 ). Problem 2. A diagram on the blackboa
School: LSU
Course: Elem Stoch Processes
qul Emil], ) 5/]; 201/ i. The” number Sﬁfms- ln ﬂu hymn/In; {ti/n), Saga [\6 aﬁsumeal l0 '56 F 055671 605 HllDLtT/Qg / ‘bul‘ Will/at Ct WWW/9r /\ Jrzliql ls dlso random 4an uni‘lormly Oligl-N‘bu‘kt/ m (0,5), ml g) /l "' UnllYOﬁ)! 4K6! ﬁll/ea ﬁtqf/Zy’l/ ﬂl
School: LSU
Course: Elem Stoch Processes
Exam 1, Math 4058, Spring 2015 Problem 1. Players A and B play a series of games that ends as soon as one side has won two more games than the other side. On each individual game, Player A wins with probability 2/3, independently of the outcomes of any ot
School: LSU
Course: Elem Stoch Processes
Exam 2, Math 4058, Spring 2015 Problem 1. Siegbert runs a hot-dog stand in which customers arrive like a nonhomogeneous Poisson process. The instantaneous rate at which customers arrive increases linearly from 0 at 8 am to a peak of 60 customers per hour
School: LSU
Course: Elem Stoch Processes
Final Exam, Math 4058, Spring 2015 20 points per problem for the rst 8 problems. 10 points per problem for the last 5 problems. Total points possible is 200 + 10 bonus points. Enjoy! Problem 1. Players A and B play a series of games that ends as soon as o
School: LSU
Course: Math 1551 Honors Calculus
Welcome, Special Agent Bert Macklin, to the official FBI Calculus Training Course. During this rigorous test of your skills, you will learn how derivatives affect the shape of the graph. Increasing/Decreasing Test (a) If f ' ( x )> 0 on an interval, then
School: LSU
Course: BUSINESS CALCULUS
Math%1431%Lab%Policies% 1.! %Your%attendance%at%a%lab%assigned%to%you'y%yourection0umber%of%1431%is% mandatory.% 2.! Your%lab%will%meet%every%week%at%theame%time%on%theame0ay0or%50% minutes.%You%will%have%one%lab%instructor.% 3.! Attendance%will'e%taken%a
School: LSU
Course: An Geom & Calculus
lVlATH 1552-2 FALL 2014 TEST 4 Name: Answer all ﬁve questions. In order to earn partial credit, please Show all of your work. 1. Use either the (Basic) Comparison Test or the Limit Comparison Test to determine if the following series converge or diverge
School: LSU
Course: An Geom & Calculus
FINAL TOM MATH 1552 Jee 1 FINAL TOM MATH 1552 Jee 2
School: LSU
Course: An Geom & Calculus
lVIATH 1552-2 FALL 2014 TEST 2 Name: Answer all four questions. In order to earn partial credit, please show all of your work. 1. How large should n be so that the Simpson’s rule approximation .S',L to the integral f0” sin 11123 is accurate to within 0.00
School: LSU
Course: An Geom & Calculus
MATH 1552-2 FALL 2014 TEST 3 Name: Answer all four questions. In order to earn partial credit, please ShOW all of your work. 1. Find the foci and vertices and sketch the graph of the ellipse 9m2+16y2+54w—32y—47=0. 2 4U télecwila) :4} L (“ml “6(3'1)‘: 4H91
School: LSU
Course: An Geom & Calculus
MATH 1552-2 FALL 2014 TEST 1 Name: Section: Answer all four questions. In order to earn partial credit, please show all of your work. 1. Use Integration by Parts to evaluate the following integrals - ' 1 0‘ r-\ (a) msec2 (Eda; Ellﬁ mix) ‘90] ‘ K ’ﬂ / 6
School: LSU
Course: Beginning Calculus
7 Math lSSO—Test 2 (110 points) Name K/V SHOW WORK FOR CREDIT! NO GRAPHING CALCULATO lomos Ledet 1. Find the derivative of each of the following. DO NOT SHVIPLIFY. (46 pts.) 3 A. f(x) = 7x‘1 + 9x2 — L— cotx+ e“ 3. I " " , .‘l 1 A ‘X '1, 1 - 3* B
School: LSU
Course: Beginning Calculus
Math lSSO—Test 1 Name SHOW WORK FOR CREDIT! September 19, 200; ffedet) 1. Answer the following using the graph on the right. Ifa limit does not exist, then write DNE; however, if a limit does not exist but approaches on or — 00 then say so. A fa): g Q( (
School: LSU
Course: Advanced Calculus I
Source: Yahoo finance data Income statement Balance sheet Period Ending 1-Feb-14 2-Feb-13 108465000.00 98375000 96619000 85512000 78138000 76726000 Period Ending 1-Feb-14 2-Feb-13 268,000 401,000 238,000 - - - Net Receivables Cost of Revenue 31-Jan-15 1,2
School: LSU
Course: BUSINESS CALCULUS
Smrté am. 4] Sold-tubes Assignment: Quiz 9 (Section 4.6) . Instructor: Dottie Vaughn Date: Course: Math 1431 Fall 2014 Time: Book: Barnett: Calculus for Business, - ’ Economics, Life and Social Sci, l3e 1_ Find the maximum proﬁt and the number
School: LSU
Course: Probability
Instructor's Solutions Manual THIRD EDITION Fundamentals of P ROBABILITY WITH STOCHASTIC PROCESSES Saeed Ghahramani Instructor's Solutions Manual Third Edition Fundamentals of With ProbabilitY Stochastic Processes SAEED GHAHRAMANI Western Ne
School: LSU
Course: Elem Stoch Processes
36. The number of accidents follows a Poisson distribution with mean 12. Each accident generates l, 2, or 3 claimants with probabilities }/ , )6 , )é , respectively. Calculate the variance in the total number of claimants. (A) 20 (B) 25 (C) 30 (D) 35 (E)
School: LSU
Course: Elem Stoch Processes
Homework 5, Math 4058, Spring 2014 Problem 1. Let Bt , t 0, be a standard Brownian motion (a Wiener process). Calculate the following probabilities: a) P(B4 > 1) b) P(B4 > 1 | B2 = 1) c) P(Bt > 1 for some time t 4) Problem 2. Suppose you own one share of
School: LSU
Course: Elem Stoch Processes
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School: LSU
Course: Elem Stoch Processes
5 Soletms (Pet‘sscm PW) Sim 20W SianNNw/D WMﬂ’rﬁZk g8): é-l ch‘ VFW ’Oo‘x‘w. Z {)3 2 L76 m chm/11m” «H9; Rmﬁm 0‘6 Z 75‘ 32 (t) > 1:.{6 2), L 00 i w; .75 M H93): j 6H4 (700% = “L QM'Q, Aoox -00 2 w? = E 500 3’“ a 01%. 6% Me. m mm W WM" -00 . 2. z Bu+ 1,
School: LSU
Course: Elem Stoch Processes
Homework on Poisson Processes - Spring 2014 1) Let 2 have the standard normal distribution (Gaussian distribution) with mean 0 and variance 1. Prove that the characteristic function for Z is g(t) = eA (-tAZ / 2). [Hintz One way to calculatate the integral
School: LSU
Course: Elem Stoch Processes
AV [2 M 50qu ’11 (23c 'x: HA Wm; mach), cmol (9‘ L: law 05 WW 0* {OW/W QM Cami W 7993+ M63334, A/UVLe #147" he 91%» A win; 19on 042mm; ar ht B W15 [90% 59%, W 71” W‘W‘e‘l B We?) A: bo‘HA have, WW)“ Q4511] M M qu “reﬂqdyl/ 4M W Mm manck “5ub~m”0¥ c»qu NM;
School: LSU
Course: Elem Stoch Processes
Homework 1, Math 4058, Spring 2012 Problem 1. An insurance company examines its pool of auto insurance customers and gathers the following information: a) All customers insure at least one car. b) 70% of the customers insure more than one car. c) 20% of t
School: LSU
Course: Elem Stoch Processes
HVLE Soluﬁ‘ms / IL (15 ﬁg VLE/(“Hoobo By Gem/1‘39 ck WHH'HM Jl‘gmﬂg 0210/ Can see 7%an 061) 26%] CW 365’. The". How bah/{en commum‘cqﬁ‘on 0161594 B 3 7 a Q ﬂu; 46155 €353 B Mnyiegf) GK 2 V3 CW0 ﬂack”; {W3 am»? @193 OWE Loﬂl, [ﬁcqr/W' E (1/th SEAS ;V\ 0) ﬁ
School: LSU
Course: Elem Stoch Processes
Homework #7 Conditional expectation, martingales and stopping times, Brownian motion 1. 2. 3. 4. 2013 Final Exam #6 Chapter 5 of text: #2,4, 7 Chapter 8 of text: #4, 9, 10, 11 (On #4d, look at Example 1 in Sec 8.2). 2014 Final Exam #8, 13. 5. A) Let B_t b
School: LSU
Course: Elem Stoch Processes
Math 4058 Homework #2, Spring 2015 Due Monday Jan. 26. 1. Redo both parts of Problem #2 from the 2012 Final Exam (the deuce/tennis problem that weve done in class), except replace the 0.6 probability that A wins a game with a variable p, expressing your t
School: LSU
Course: Elem Stoch Processes
Homework 1, Math 4058, Spring 2015 Problem 1. Let X and Y be continuous random variables with the joint probability density function f (x, y) = x+y 0 if 0 x 1, 0 y 1, otherwise a) Find the conditional pdf of X, given that Y = 1/2. b) Calculate E(X|Y = y)
School: LSU
Course: Elem Stoch Processes
Homework #5 Transient chains, random walks, and elementary Poisson processes 1. 2. 3. 4. 2015 Exam 1, #3 #1.8 of textbook #1.14 of textbook Let (X_n) be the symmetric random walk on the 2-dimensional integer lattice. Given that you start at the origin, ca
School: LSU
Course: Elem Stoch Processes
Homework #6 1. 2. 3. 4. 5. 6. 7. 2014 Final Exam #1 (Poisson sampling theorem, Poisson reward process) 2014 Final Exam #3 SOA November 2001 Course 3 Exam, #30 (ask about this in class of youre stuck) Textbook #3.2 (see theorem from class about sums of ind
School: LSU
Course: Elem Stoch Processes
Homework #4, Ergodic Markov Chains 1. 2. 3. 4. Textbook #5, Textbook #9 2013 Final Exam #7 2014 Final Exam #6 The Shoe Problem: Each morning, an individual leaves his house and goes for a run. He is equally likely to leave either from his front or back do
School: LSU
Course: Elem Stoch Processes
Homework #3, Beginning Markov Chains 1. 2. 3. 4. The first three problems in Chapter 1, page 35 of the textbook. 2013 Final Exam, Problem 2, except use a computer to calculate the answer numerically. 2013 Exam 2, Problem 1. The first four problems listed
School: LSU
Course: Beginning Calculus
Basic Functions 1) Constant Function: f(x) = b D: (- , ) R: cfw_b Even Function 2) Identity Function: f(x) = x D: (- , ) R: (- , )4 Odd Function 6 2 4 fx =3 (1,1) 2 -5 5 (-1,-1) -10 -5 5 10 15 20 -2 -2 -4 -4 3) Square Function: f(x) = x D: (- , ) R: [0, )
School: LSU
Course: Beginning Calculus
A 1 B Section Homework Assignments C Page # 2 2.1 1,3,6,8 86 3 2.2 1,3,7,9,11,15,18,23 96 4 2.3 1,3,6,9,11-29(odd), 37,39,48,49,57 106 5 2.5 3,5,7,11,13,18,19,21,23,25,35,41,43,45,51,53 127 6 2.6 3,5,7,13,15-31(odd), 41,43,45 140 7 2.7 3,7,11,13,17,18,27,
School: LSU
Course: BUSINESS CALCULUS
Homework 5 Problems Page 1 Hmwk 5 Prob 1 Caution: The derivative of a constant is always zero. f x 85 f ' x 0 Hmwk 5 Prob 2 (very easy) Hmwk 5 Prob 3 f u 1 16 16 1 16u 2 u u2 3 f ' u 8u 2 Hmwk 5 Prob 4 f x 6 x 3 3x 2 2 f ' x 18x 2 6 x Hmwk 5 Prob 5 f x
School: LSU
Course: BUSINESS CALCULUS
Homework 4 Problems Hmwk 4 Prob 1 & 2 (4 steps) Page 1 f x 13 3x Remember that you dont have to simplify unless the problem asks you to simplify 1) f x h 13 3x h Everywhere there is an x in the equation use (x+h) instead 2) f x h f x 13 3x h 13 3x 3) f x
School: LSU
Course: BUSINESS CALCULUS
Homework Problems Page 1 Hmwk 2 Prob 1 f(x) = x3 + 2 g(x) = x2 8 h(x) = 6x + 5 gf = (x3 + 2) (x2 - 8) You can input this answer you do not have to simplify unless the question specifically says to simplify Hmwk 2 Prob 2 f(x) = x3 + 2 g(x) = x2 8 h(x) = 6
School: LSU
Course: El Differential Eq
MATH 2065 Introduction to Partial Differential Equations Assignment 2 This assignment is due by Thursday, October 24, 4 pm. It should be posted in the locked collection boxes opposite the lift in the Carslaw building on Level 6. Your assignment, with a
School: LSU
Course: Beginning Calculus
MATH 1550 4.8 Book Questions Use Newtons Method with the specified initial approximation to find , the third approximation to the root of the given equation. 7.) 10.) Use Newton's method with initial approximation to find , the second approximation to the
School: LSU
Course: Beginning Calculus
MATH 1550 4.5 Book Questions 1-54 Use the guidelines of this section to sketch the curve. 4.) 9) 11.) 12.) 13.) 15.) 18.) 22.) 26.) 45.)
School: LSU
Course: Beginning Calculus
Section 4.7 3.) Find two positive numbers whose product is 100 and whose sum is a minimum. 5.) What is the maximum vertical distance between the line and the parabola for ? 7.) Find the dimensions of a rectangle with perimeter 100 m whose area is as large
School: LSU
Course: Beginning Calculus
MATH 1550 4.9 Book Questions 1-22: Find the most general antiderivative of the function. 1.) 3.) 5.) 7.) 9.) 11.) 13.) 15.) 17.) 20.) 25-48: Find f. 25.) 27.) 29.) 31.) 33.) 35.) 37.) 39.) 41.) 48.) , 65.) A stone is dropped from the upper observation dec
School: LSU
Course: Advanced Calculus I
Please spend a few minutes playing Candy Crush Saga. From theories of learning please discuss why so many people squander so much time playing this game? The Candy Crush game app exploits some well-known weaknesses in the human brain to keep us playing. C
School: LSU
Course: Advanced Calculus I
Bond Face Value Year to maturity Coupon rate (annual) Spot market price 1st 100 1.25 2nd 100 5.35 3rd 100 10.4 4th 100 15.15 5th 100 20.2 8.30% 9.30% 10.30% 11.30% 12.30% 102.3 103.3 104.3 105.3 106.3 Data processing Time 1st 4.15 4.15 100 0 0 0 0 0 0 0 0
School: LSU
Course: Advanced Calculus I
/* Description: Suppose you have a thin metal plate where each of the edges are maintained at a constant temperature. You can model the plate as a 2-dimensional array of square cells each of which may have a different temperature. Given the size of the ar