4) translation: (x, y) (x 1, y 2) 6) translation: 6 units right y -1-
|
|
|
- Dominick Townsend
- 5 years ago
- Views:
Transcription
1 -1-2g001a5m hzubtva8 0ofktwoaarze 2LgLCt.8 LlblX r6igkhttrsu nrkesecrlvewdp.t G caldmeq lwtiatpht 3n0fv inihtue LGTefoUmemtr1.w orksheet b uta oftware LLC ath 8 Q1 eek 4 Homework (C) c20c15k kwu Ht Qa 0QolftcwCarneB 5LCLvCe. HllQ rhignh8twsf drewscerv6ekdo. s : 1 ame ate eriod 1) translation: 2 units right and 1 unit up 2) translation: 6 units right and 3 units down L 3) translation: (, ) ( + 2, 3) H 4) translation: (, ) ( 1, 2) T ind the coordinates of the vertices of each figure after the given transformation. 5) translation: 1 unit left and 1 unit up 6) translation: 6 units right Q B
2 -2-4 X230o15 BLuat5aQ lolfct0wva2rget floloc. l dbll r6ibgphhtzsj Oraefsme7rOv6ed.4 n 7Ta1dle1 wbit3ht bhn3fi7n7ipt3eu GeRo3me6t6r5.q orksheet b uta oftware LLC 7) reflection across the -ais 8) reflection across the -ais U C rite a rule describe each transformation. 9) 10) ' ' ' ' ' ' ' ind the coordinates of the vertices of each figure after the given transformation. 11) reflection across the -ais 12) reflection across the -ais U H G
3 -3- r z2e015c ewujtcah Lokf6tkwa4rZe HLcL0C.d o0ljl8 5r6iegvhRt2sa Hr rersqervce1d.w q jadkel fwpixthhh Znfrin3i3te8 4G4eoo8metUr87.B orksheet b uta oftware LLC 13) rotation 90 counterclockwise about the 14) rotation 90 counterclockwise about the rite a rule describe each transformation. 15) ' ' 16) ' ' ' ' ' ind the coordinates of the vertices of each figure after the given transformation. 17) rotation 90 counterclockwise about the 18) rotation 90 counterclockwise about the Q Z C
4 -4- p R28031m5 3cu5ta9 kofbtzwqazr2eh tlzlqcb. slxl 1r wixghhgt3s urpe9s9eorzv9eodt.z d 5aOdHeL Xw9it3hH 5n9fdinviptven GuepozmOedt3rbo. orksheet b uta oftware LLC 19) rotation 90 counterclockwise about the X( 3, 4), C( 4, 1), (1, 1) 20) rotation 180 about the (1, 2), X(1, 3), (2, 3), C(4, 2) 21) reflection across the -ais B( 5, 5), ( 4, 3), ( 3, 4) 22) reflection across the -ais Q( 3, 2), X( 3, 3), (0, 5), T( 2, 1) 23) reflection across the -ais ( 5, 3), Z( 4, 2), C( 3, 2) 24) rotation 90 counterclockwise about the C(0, 1), (0, 2), T(2, 4), B(3, 1) 25) translation: 3 units left and 6 units up ( 1, 5), R(1, 2), (3, 3) 26) reflection across the -ais ( 4, 2), L( 4, 2), H( 1, 0), R( 2, 3) 27) translation: 8 units left and 3 units down Q(4, 2), (5, 4), H(5, 1) 28) rotation 90 counterclockwise about the T(3, 4), (2, 2), (5, 2), (4, 4) rite a rule describe each transformation. 29) (2, 3), G(0, 1), (4, 3), X(4, 2) G'(0, 1), '( 4, 3), X'( 4, 2), '( 2, 3) 30) (1, 2), (1, 5), U(4, 4) '(1, 5), U'( 2, 4), '(1, 2) 31) (0, 0), L( 1, 2), (3, 4) '( 3, 0), L'( 4, 2), '(0, 4) 32) Z( 4, 0), ( 1, 4), X(2, 0), ( 1, 2) Z'( 2, 3), '(1, 1), X'(4, 3), '(1, 5)
5 -1-2f015c ZuGtzac 70oUfwtiwkajrue1 zlulcf. s 0ljlv iright6sl r 8esiedrv4e9dG.7 2aadveX kw3ith n2f1iqnwithep OGero1mjetsrac.s orksheet b uta oftware LLC ath 8 Q1 eek 4 Homework (C) 9 2T01z5 T7utaT 4ofQtUwearZew olellc.x OTlnlm r1i6ghtesh 8rbels3ervnesdn.h : 1 ame ate eriod 1) translation: 2 units right and 1 unit up 2) translation: 6 units right and 3 units down ' L ' L' ' ' ' 3) translation: (, ) ( + 2, 3) H H' 4) translation: (, ) ( 1, 2) ' ' ' T T' ' ' ind the coordinates of the vertices of each figure after the given transformation. 5) translation: 1 unit left and 1 unit up 6) translation: 6 units right Q B '( 2, 2), Q'( 2, 1), B'(0, 1), '(3, 2) '(2, 3), '(5, 2), '(5, 4)
6 -2- Z G290L185f R9uza 0oRflttwLaOre L7LLC9.c 8ol7lv krbightus5 eresezrvqeidw.o 06aBd4eL CwGiBt5hm enftitnsirt4e 2G1eaodmegtprej.t orksheet b uta oftware LLC 7) reflection across the -ais ' ' 8) reflection across the -ais U C ' C' ' U' ' rite a rule describe each transformation. 9) 10) ' ' ' ' ' reflection across the -ais ' ' reflection across the -ais ind the coordinates of the vertices of each figure after the given transformation. 11) reflection across the -ais 12) reflection across the -ais U H '( 4, 2), '(0, 4), '( 1, 1), U'( 3, 0) G H'( 5, 2), '( 3, 5), G'( 4, 5)
7 -3- L 200O1h5n lhuxtzac h7olf3t8wna7rle2 7L1LCC.z g m6lll rkiggghitcsc Hr deseirevkeid.j G 2adee sw6iteh sgn6fzin3itwe6 Ge8oBmneTtrR. orksheet b uta oftware LLC 13) rotation 90 counterclockwise about the 14) rotation 90 counterclockwise about the ' ' ' ' ' ' ' rite a rule describe each transformation. 15) ' ' 16) ' ' ' ' ' rotation 90 counterclockwise about the rotation 180 about the ind the coordinates of the vertices of each figure after the given transformation. 17) rotation 90 counterclockwise about the 18) rotation 90 counterclockwise about the Q Z Q'( 1, 4), '( 2, 4), '(0, 1), Z'(3, 2) C '(2, 4), '(1, 4), '(4, 0), C'(5, 2)
8 -4- u2f0w15s su7t0as ehofwtow8axr0ez iltl6ch.c z c9lhlh Xrai4gihZtCs br meuserrzvpedc. Gawde Owhi1tmhR inlfcikneit2ew GeeompeCtZrf.s orksheet b uta oftware LLC 19) rotation 90 counterclockwise about the X( 3, 4), C( 4, 1), (1, 1) X'(4, 3), C'( 1, 4), '(1, 1) 20) rotation 180 about the (1, 2), X(1, 3), (2, 3), C(4, 2) '( 1, 2), X'( 1, 3), '( 2, 3), C'( 4, 2) 21) reflection across the -ais B( 5, 5), ( 4, 3), ( 3, 4) '(4, 3), '(3, 4), B'(5, 5) 23) reflection across the -ais ( 5, 3), Z( 4, 2), C( 3, 2) Z'(4, 2), C'(3, 2), '(5, 3) 25) translation: 3 units left and 6 units up ( 1, 5), R(1, 2), (3, 3) '( 4, 1), R'( 2, 4), '(0, 3) 27) translation: 8 units left and 3 units down Q(4, 2), (5, 4), H(5, 1) Q'( 4, 1), '( 3, 1), H'( 3, 2) 22) reflection across the -ais Q( 3, 2), X( 3, 3), (0, 5), T( 2, 1) X'( 3, 3), '(0, 5), T'( 2, 1), Q'( 3, 2) 24) rotation 90 counterclockwise about the C(0, 1), (0, 2), T(2, 4), B(3, 1) C'( 1, 0), '( 2, 0), T'( 4, 2), B'( 1, 3) 26) reflection across the -ais ( 4, 2), L( 4, 2), H( 1, 0), R( 2, 3) L'( 4, 2), H'( 1, 0), R'( 2, 3), '( 4, 2) 28) rotation 90 counterclockwise about the T(3, 4), (2, 2), (5, 2), (4, 4) T'(4, 3), '(2, 2), '(2, 5), '(4, 4) rite a rule describe each transformation. 29) (2, 3), G(0, 1), (4, 3), X(4, 2) G'(0, 1), '( 4, 3), X'( 4, 2), '( 2, 3) reflection across the -ais 31) (0, 0), L( 1, 2), (3, 4) '( 3, 0), L'( 4, 2), '(0, 4) translation: 3 units left 30) (1, 2), (1, 5), U(4, 4) '(1, 5), U'( 2, 4), '(1, 2) reflection across = 1 32) Z( 4, 0), ( 1, 4), X(2, 0), ( 1, 2) Z'( 2, 3), '(1, 1), X'(4, 3), '(1, 5) translation: 2 units right and 3 units down
2) Find CS if CI = 6x 2 and IS = x + 3 A) 45 B) 15 C) 22.5 D) ) Find TR if TR = 2x + 17 and JR = 2x + 5 A) 16 B) 8 C) 12 D) 24
eometry Assignment : 1 Name ate eriod ach figure shows a triangle with one or more of its medians. 1) ind if = 7x 1 and = 4x + 2) ind if = 6x 2 and = x + 3 A) 13 ) 19. ) 8.67 ) 26 A A) 4 ) 1 ) 22. ) 7.
Q1 Week 4 Homework NWNC
Math 8 Name D: 1 2]0k16q LKutLa nofqtrwnaorced LqLDCA.] c vallo ]r[ipghhtsc raesletrv[eudz. 1 Week 4 omework NWNC Date Period 1) translation: 6 units right 2) translation: 1 unit right and 1 unit down
Secant-Tangent and Tangent-Tangent Angles
-1- w2g07131s seutbau zeowfct1waerweb 1nrw.w b wa0lal rhigmhjt7s nroedsxeqrvzed.i pmadten fwithhk ITnTftiunbittge Ietormetjry.A orksheet by uta oftware uta oftware - Infinite eometry ame ecant-tangent
Unit 8 Check Sheet. Transformations & Constructions. Quiz 1: Pre-Test: Quiz 2: Total Quiz Ratio: Name Per
Unit 8 Check Sheet ransformations & Constructions Check sheet must be turned in to receive Homework & Quiz points. ll quiz corrections must be done for test score to replace quiz scores. No check sheet
Identify each pair of angles as corresponding, alternate interior, alternate exterior, vertical, or adjacent.
-1-4 j2v0165w CKOu0tna5 US3omfvtdw0aDrce5 dl3lrcd.m 7 dmlrl 8r3i3gZh9tTsT orbetsdeqrcvlepdm.b q lmauddec HwXiZtgh8 nienffqin7ibteeq 6reXoUmcektrO.e orksheet b Kuta Software LLC Pre lgebra Review 3 2t0K105
Moving Reference Frame Kinematics Homework
Chapter 3 Moving Reference Frame Kinematics Homework Freeform c 2016 3-1 3-2 Freeform c 2016 Homework 3. Given: n L-shaped telescoping arm is pinned to ground at point. The arm is rotating counterclockwise
Final Worksheet --- no answers
Geometry (ession 1) d o20y1u6m QOuhta fofxtywpacrzep ye.o a _l[lp rsijghhvtgs irejsperyv]eqds. inal Worksheet --- no answers Name I: 1 ketch an eample of the type of triangle described. ark the triangle
Math 460: Complex Analysis MWF 11am, Fulton Hall 425 Homework 5 Please write neatly, and in complete sentences when possible.
Math 460: Complex Analysis MWF am, Fulton Hall 425 Homework 5 Please write neatly, and in complete sentences when possible. Do the following problems from the book: 2.6.8, 2.6., 2.6.3, 2.6.4, 2.6.5 The
3. Mathematical Properties of MDOF Systems
3. Mathematical Properties of MDOF Systems 3.1 The Generalized Eigenvalue Problem Recall that the natural frequencies ω and modes a are found from [ - ω 2 M + K ] a = 0 or K a = ω 2 M a Where M and K are
Course Updates. Reminders: 1) Assignment #10 due Today. 2) Quiz # 5 Friday (Chap 29, 30) 3) Start AC Circuits
ourse Updates http://www.phys.hawaii.edu/~varner/phys272-spr10/physics272.html eminders: 1) Assignment #10 due Today 2) Quiz # 5 Friday (hap 29, 30) 3) Start A ircuits Alternating urrents (hap 31) In this
Name Date. Work with a partner. Each graph shown is a transformation of the parent function
3. Transformations of Eponential and Logarithmic Functions For use with Eploration 3. Essential Question How can ou transform the graphs of eponential and logarithmic functions? 1 EXPLORATION: Identifing
Lesson 3 Homework - Geometric Sequences E d200j1j2v nkuuotsa6 7Suo4fItbwuaSr6ei YLJLoCj.c 4 oaqlxla wrqiyg8hctdsn lriens8edrpvpeod h.
11) 23, -46, 92,... ; find t 10 12) 2, 1 2, 1 8,... ; find t 5-1- f h220a1b2j KKKurtQan isoozfmtgw2aprpex ILjLxCr.2 W IA7lilm ErFi1gChbtdsl ir2efsmemrnvkezdq.i 0 xm9asdqei uwsiltbhq IIHnNfkiPn5iztXeL wawligse9byrsaj
Outline. Rolling Without Slipping. Additional Vector Analysis. Vector Products. Energy Conservation or Torque and Acceleration
Rolling Without Slipping Energy Conservation or Torque and Acceleration hysics 109, Class eriod 10 Experiment Number 8 in the hysics 11 Lab Manual (page 39) 3 October, 007 Outline Additional Vector analysis
3.7 Start Thinking. 3.7 Warm Up. 3.7 Cumulative Review Warm Up
.7 Start Thinking Use a graphing calculator to graph the function f ( ) =. Sketch the graph on a coordinate plane. Describe the graph of the function. Now graph the functions g ( ) 5, and h ( ) 5 the same
11.2 Proving Figures are Similar Using Transformations
Name lass ate 11. Proving igures are Similar Using Transformations ssential Question: How can similarit transformations be used to show two figures are similar? esource ocker plore onfirming Similarit
Cell phones: If your cell phone rings, you are talking on the cell phone or text messaging I will ask you to leave for the day.
Chemistry 2A Syllabus Spring 2016 (II) 8 week Dr. Kime course ellen.kime@rcc.edu 951-222-8285 Lecture 4:10-6:15PM T// Office MTSC 422 Lab A 2:00-4:05 PM T// Lab B 6:20-8:25 PM T// Office hours: T/ noon-2:00
Evaluate nth Roots and Use Rational Exponents. p Evaluate nth roots and study rational exponents. VOCABULARY. Index of a radical
. Georgia Performance Standard(s) MMA2a, MMA2b, MMAd Your Notes Evaluate nth Roots and Use Rational Eponents Goal VOCABULARY nth root of a p Evaluate nth roots and stud rational eponents. Inde of a radical
Transition to College Math
Transition to College Math Date: Unit 3: Trigonometr Lesson 2: Angles of Rotation Name Period Essential Question: What is the reference angle for an angle of 15? Standard: F-TF.2 Learning Target: Eplain
(4) Using results you have studied, show that if x, y are real numbers,
Solutions to Homework 4, Math 310 (1) Give a direct proof to show that if a, b are integers which are squares of integers, then ab is the square of an integer. Proof. We show that if a, b are integers
Homework for Section 1.4, Continuity and One sided Limits. Study 1.4, # 1 21, 27, 31, 37 41, 45 53, 61, 69, 87, 91, 93. Class Notes: Prof. G.
GOAL: 1. Understand definition of continuity at a point. 2. Evaluate functions for continuity at a point, and on open and closed intervals 3. Understand the Intermediate Value Theorum (IVT) Homework for
An angle on the coordinate plane is in standard form when the vertex is on the origin and one ray lies on the positive x-axis.
Name: Topic: Main Ideas/Questions Notes/Eamples Date: Class: Angles in Standard Form y θ An angle on the coordinate plane is in standard form when the verte is on the origin and one ray lies on the positive
The Coordinate Plane. Domain 1 Lesson 10. Getting the Idea
omain Lesson 0 The oordinate Plane ommon ore Standards:.NS..b,.NS..c Getting the Idea You can use a coordinate plane to locate points. coordinate plane is formed b a horizontal number line, called the
We want to determine what the graph of an exponential function. y = a x looks like for all values of a such that 0 > a > 1
Section 5 B: Graphs of Decreasing Eponential Functions We want to determine what the graph of an eponential function y = a looks like for all values of a such that 0 > a > We will select a value of a such
Lecture # Introduction. Mechanics. Statistical
Lecture # 1 : Introduction to Statistical Mechanics First : @ Introduction my background and current 2 Survey position 3 Quick stand & introduce selves to eachother 4 Go through syllabus What is statistical
ALGEBRA II SEMESTER EXAMS PRACTICE MATERIALS SEMESTER (1.2-1) What is the inverse of f ( x) 2x 9? (A) (B) x x (C) (D) 2. (1.
04-05 SEMESTER EXAMS. (.-) What is the inverse of f ( ) 9? f f f f ( ) 9 ( ) 9 9 ( ) ( ) 9. (.-) If 4 f ( ) 8, what is f ( )? f( ) ( 8) 4 f ( ) 8 4 4 f( ) 6 4 f( ) ( 8). (.4-) Which statement must be true
ATHS FC Math Department Al Ain Revision worksheet
ATHS FC Math Department Al Ain Revision worksheet Section Name ID Date Lesson Marks 3.3, 13.1 to 13.6, 5.1, 5.2, 5.3 Lesson 3.3 (Solving Systems of Inequalities by Graphing) Question: 1 Solve each system
3.6 Start Thinking. 3.6 Warm Up. 3.6 Cumulative Review Warm Up. = 2. ( q )
.6 Start Thinking Graph the lines = and =. Note the change in slope of the line. Graph the line = 0. What is happening to the line? What would the line look like if the slope was changed to 00? 000? What
Math 460: Complex Analysis MWF 11am, Fulton Hall 425 Homework 8 Solutions Please write neatly, and in complete sentences when possible.
Math 460: Complex Analysis MWF am, Fulton Hall 45 Homework 8 Solutions Please write neatly, and in complete sentences when possible. Do the following problems from the book:.4.,.4.0,.4.-.4.6, 4.., 4..,
3. The product of x and y is the same for each point, 7.1 Warm Up Practice A. 1. inverse variation 2. inverse variation
. a. P = b. A = c. = d. 9 t. a. A = 0.5 b. = c. t d. $05.07. a. A = b. = c. 5 t d. $5. Chapter 7 7. Start Thinkin The quotient o and is the same or each point, =. The raph is the line. =. The product o
Two conventions for coordinate systems. Left-Hand vs Right-Hand. x z. Which is which?
walters@buffalo.edu CSE 480/580 Lecture 2 Slide 3-D Transformations 3-D space Two conventions for coordinate sstems Left-Hand vs Right-Hand (Thumb is the ais, inde is the ais) Which is which? Most graphics
Chase Joyner. 901 Homework 1. September 15, 2017
Chase Joyner 901 Homework 1 September 15, 2017 Problem 7 Suppose there are different types of coupons available when buying cereal; each box contains one coupon and the collector is seeking to collect
Lecture 8: Flexibility Method. Example
ecture 8: lexibility Method Example The plane frame shown at the left has fixed supports at A and C. The frame is acted upon by the vertical load P as shown. In the analysis account for both flexural and
MODEL ANSWERS TO THE FIRST HOMEWORK
MODEL ANSWERS TO THE FIRST HOMEWORK 1. Chapter 4, 1: 2. Suppose that F is a field and that a and b are in F. Suppose that a b = 0, and that b 0. Let c be the inverse of b. Multiplying the equation above
Chapter 11. Graphs of Trigonometric Functions
Chater. Grahs of Trigonometric Functions - Grah of the Sine Function (ages 0 ). Yes, since for each (, ) on the grah there is also a oint (, ) on the grah.. Yes. The eriod of 5 sin is. Develoing Skills.
ECON Answers Homework #4. = 0 6q q 2 = 0 q 3 9q = 0 q = 12. = 9q 2 108q AC(12) = 3(12) = 500
ECON 331 - Answers Homework #4 Exercise 1: (a)(i) The average cost function AC is: AC = T C q = 3q 2 54q + 500 + 2592 q (ii) In order to nd the point where the average cost is minimum, I solve the rst-order
P = 1 F m(p ) = IP = P I = f(i) = QI = IQ = 1 F m(p ) = Q, so we are done.
Section 1.6: Invertible Matrices One can show (exercise) that the composition of finitely many invertible functions is invertible. As a result, we have the following: Theorem 6.1: Any admissible row operation
Electromagnetic Induction Practice Problems Homework PSI AP Physics B
Electromagnetic Induction Practice Problems Homework PSI AP Physics B Name Multiple Choice Questions 1. A square loop of wire is placed in a uniform magnetic field perpendicular to the magnetic lines.
Circuit Analysis-II. Circuit Analysis-II Lecture # 5 Monday 23 rd April, 18
Circuit Analysis-II Capacitors in AC Circuits Introduction ü The instantaneous capacitor current is equal to the capacitance times the instantaneous rate of change of the voltage across the capacitor.
Lecture Outline Chapter 10. Physics, 4 th Edition James S. Walker. Copyright 2010 Pearson Education, Inc.
Lecture Outline Chapter 10 Physics, 4 th Edition James S. Walker Chapter 10 Rotational Kinematics and Energy Units of Chapter 10 Angular Position, Velocity, and Acceleration Rotational Kinematics Connections
Solutions to Homework 5 - Math 3410
Solutions to Homework 5 - Math 34 (Page 57: # 489) Determine whether the following vectors in R 4 are linearly dependent or independent: (a) (, 2, 3, ), (3, 7,, 2), (, 3, 7, 4) Solution From x(, 2, 3,
Math 651 Introduction to Numerical Analysis I Fall SOLUTIONS: Homework Set 1
ath 651 Introduction to Numerical Analysis I Fall 2010 SOLUTIONS: Homework Set 1 1. Consider the polynomial f(x) = x 2 x 2. (a) Find P 1 (x), P 2 (x) and P 3 (x) for f(x) about x 0 = 0. What is the relation
Planar Rigid Body Kinematics Homework
Chapter 2 Planar Rigid ody Kinematics Homework Freeform c 2016 2-1 2-2 Freeform c 2016 Homework 2. Given: The pulley shown below freely rotates about point C and interacts with two rubber belts (one horizontal,
Homework 11. Relativity Problems PH3110 Fall 2006 Due 12/6/06
Homework 11. Relativity Problems PH3110 Fall 006 Due 1/6/06 1. F&C 5.13. Complete the time dilation derivation we started in class based on the light reflecting off of the mirror eperiment. Show that t
Polynomials, Linear Factors, and Zeros. Factor theorem, multiple zero, multiplicity, relative maximum, relative minimum
Polynomials, Linear Factors, and Zeros To analyze the actored orm o a polynomial. To write a polynomial unction rom its zeros. Describe the relationship among solutions, zeros, - intercept, and actors.
Angles. Lesson 12.1 Angles on a Line. Find the unknown marked angles. The diagrams are not drawn to scale. 1. AC is a line. Find the measure of DBE.
ate: 12 HPTR ngles Lesson 12.1 ngles on a Line ind the unknown marked angles. The diagrams are not drawn to scale. 1. is a line. ind the measure of. 78 47 2009 Marshall avendish International (Singapore)
2018 Fall 2210Q Section 013 Midterm Exam I Solution
8 Fall Q Section 3 Midterm Exam I Solution True or False questions ( points = points) () An example of a linear combination of vectors v, v is the vector v. True. We can write v as v + v. () If two matrices
Taylor and Maclaurin Series. Approximating functions using Polynomials.
Taylor and Maclaurin Series Approximating functions using Polynomials. Approximating f x = e x near x = 0 In order to approximate the function f x = e x near x = 0, we can use the tangent line (The Linear
MATH ASSIGNMENT 1 - SOLUTIONS September 11, 2006
MATH 0-090 ASSIGNMENT - September, 00. Using the Trichotomy Law prove that if a and b are real numbers then one and only one of the following is possible: a < b, a b, or a > b. Since a and b are real numbers
Math Pre-Calc 20 Final Review
Math Pre-Calc 0 Final Review Chp Sequences and Series #. Write the first 4 terms of each sequence: t = d = - t n = n #. Find the value of the term indicated:,, 9,, t 7 7,, 9,, t 5 #. Find the number of
Physics 152. Magnets Earth/Dipole Field Charges & Magnetic Fields. Announcements. Friday, April 13, 2007
ics ri Apr.13. Announcements Magnets arth/dipole ield Charges & Magnetic ields riday, April 13, 2007 Help sessions 9-10 pm in C 119 Masteringics U #20 due Mon., April 16 U #21 due ri., April 20 Rework
Math 185 Homework Problems IV Solutions
Math 185 Homework Problems IV Solutions Instructor: Andrés Caicedo July 31, 22 12 Suppose that Ω is a domain which is not simply connected Show that the polynomials are not dense in H(Ω) PROOF As mentioned
(b) Equation for a parabola: c) Direction of Opening (1) If a is positive, it opens (2) If a is negative, it opens
Section.1 Graphing Quadratics Objectives: 1. Graph Quadratic Functions. Find the ais of symmetry and coordinates of the verte of a parabola.. Model data using a quadratic function. y = 5 I. Think and Discuss
Computer Science B Homework #2 Due Monday February 9, 2004, 13:30
Computer Science 308-250B Homework #2 Due Monday February 9, 2004, 13:30 In all the problems, all calculations are done mod M where M=3333373 in order to limit the size o the integers involved. This way
Name: Solutions Final Exam
Instructions. Answer each of the questions on your own paper. Put your name on each page of your paper. Be sure to show your work so that partial credit can be adequately assessed. Credit will not be given
Induction and Inductance
Welcome Back to Physics 1308 Induction and Inductance Heinrich Friedrich Emil Lenz 12 February 1804 10 February 1865 Announcements Assignments for Thursday, November 8th: - Reading: Chapter 33.1 - Watch
A. 4 B. 6 C. 9 D. 15 E. 18
ATHS FC Math Department Al Ain SAT Practice Questionss Grade 12 core 1. If 3 and x and y are both integers, which of the following is equivalent to 9 3? A: B: 33 C: 3 D: 3 E: 33 2. If the average ( arithmetic
Appendices ( ) ( ) Appendix A: Equations and Inequalities 13. ( ) 1. Solve the equation 2x+ 7 = x + 8= x + 15.
Appendices Appendi A: Equations and Inequalities. Solve the equation + = + = + = + = + = = 8 Moreover, replacing with 8 in + = yields a true statement. Therefore, the given statement is true.. The equations
Taylor and Maclaurin Series. Approximating functions using Polynomials.
Taylor and Maclaurin Series Approximating functions using Polynomials. Approximating f x = e x near x = 0 In order to approximate the function f x = e x near x = 0, we can use the tangent line (The Linear
7.5 Operations with Matrices. Copyright Cengage Learning. All rights reserved.
7.5 Operations with Matrices Copyright Cengage Learning. All rights reserved. What You Should Learn Decide whether two matrices are equal. Add and subtract matrices and multiply matrices by scalars. Multiply
Homogeneous Transformations
Purpose: Homogeneous Transformations The purpose of this chapter is to introduce you to the Homogeneous Transformation. This simple 4 x 4 transformation is used in the geometry engines of CAD systems and
Vectors in Two Dimensions
Vectors in Two Dimensions Introduction In engineering, phsics, and mathematics, vectors are a mathematical or graphical representation of a phsical quantit that has a magnitude as well as a direction.
Some Properties of a Kind of Singular Integral Operator with Weierstrass Function Kernel
Applied Mathematics 3 4 3-35 http://dxdoiorg/436/am34866 Published Online August 3 (http://wwwscirporg/journal/am) Some Properties of a ind of Singular Integral Operator with Weierstrass Function ernel
. Then g is holomorphic and bounded in U. So z 0 is a removable singularity of g. Since f(z) = w 0 + 1
Now we describe the behavior of f near an isolated singularity of each kind. We will always assume that z 0 is a singularity of f, and f is holomorphic on D(z 0, r) \ {z 0 }. Theorem 4.2.. z 0 is a removable
Topic 30 Notes Jeremy Orloff
Toic 30 Notes Jeremy Orloff 30 Alications to oulation biology 30.1 Modeling examles 30.1.1 Volterra redator-rey model The Volterra redator-rey system models the oulations of two secies with a redatorrey
CS 4300 Computer Graphics. Prof. Harriet Fell Fall 2011 Lecture 11 September 29, 2011
CS 4300 Computer Graphics Prof. Harriet Fell Fall 2011 Lecture 11 September 29, 2011 October 8, 2011 College of Computer and Information Science, Northeastern Universit 1 Toda s Topics Linear Algebra Review
SPRING SEMESTER AE 262 DYNAMICS. (02) Dr. Yavuz YAMAN
2012-2013 SPRING SEMESTER AE 262 DYNAMICS INSTRUCTOR (01) Dr. Yavuz YAMAN (02) Dr. Yavuz YAMAN TEXTBOOK Vector Mechanics for Engineers DYNAMICS F.P. Beer, E.R. Johnston Jr. and W.E. Clausen Eighth Edition
Review Exercises for Chapter 3. Review Exercises for Chapter r v 0 2. v ft sec. x 1 2 x dx f x x 99.4.
Review Eercises for Chapter 6. r v 0 sin. Let f, 00, d 0.6. v 0 00 ftsec changes from 0 to dr 00 cos d 6 0 d 0 r dr 80 00 6 96 feet 80 cos 0 96 feet 8080 f f fd d f 99. 00 0.6 9.97 00 Using a calculator:
Numerator: The or expression that is written. Denominator: The or expression that is written. Natural Numbers: The that we use for.
Section 1.2: FRACTIONS IN ALGEBRA When you are done with your homework you should be able to π Convert between mixed numbers and improper fractions π Write the prime factorization of a composite number
Probabilistic Analysis of a Computer System with Inspection and Priority for Repair Activities of H/W over Replacement of S/W
International Journal of Comuter Alications (975 8887) Volume 44 o. Aril Probabilistic Analysis of a Comuter ystem with Insection and Priority for Reair Activities of /W over Relacement of /W Jyoti Anand
TransformationsSmartNotes.notebook. September 18, 2017
September, 0 Toda ou will need:. transformation packet (b the door). Your notes (open to a new page). Your book There are RETKE packets b the door as well for those who need one. Lesson. Introduction to
Colby College Catalogue
Colby College Digital Commons @ Colby Colby Catalogues College Archives: Colbiana Collection 1870 Colby College Catalogue 1870-1871 Colby College Follow this and additional works at: http://digitalcommonscolbyedu/catalogs
Example 2: Let R be any commutative ring with 1, fix a R, and let. I = ar = {ar : r R},
25. Ideals and quotient rings We continue our study of rings by making analogies with groups. The next concept we introduce is that of an ideal of a ring. Ideals are ring-theoretic counterparts of normal
TECHNICAL BULLETIN 006 Symmetrical Components Overview. Introduction. I a g I b g I c
Introduction The method of symmetrical components is a mathematical technique that allows the engineer to solve unbalanced systems using balanced techniques. Developed by C. Fortescue and presented in
Name Period. Date: Topic: 9-2 Circles. Standard: G-GPE.1. Objective:
Name Period Date: Topic: 9-2 Circles Essential Question: If the coefficients of the x 2 and y 2 terms in the equation for a circle were different, how would that change the shape of the graph of the equation?
Angles and Fractional Parts of a Circle. How can you relate angles and fractional parts of a circle?
? Name. Essential Question ngles and Fractional Parts of a ircle How can you relate angles and fractional parts of a circle? Geometry and Measurement.7. MTHEMTIL PROESSES..,..E,..F Investigate Materials
MATH 2001 MIDTERM EXAM 1 SOLUTION
MATH 2001 MIDTERM EXAM 1 SOLUTION FALL 2015 - MOON Do not abbreviate your answer. Write everything in full sentences. Except calculators, any electronic devices including laptops and cell phones are not
Homework 6 solutions PHYS 212 Dr. Amir
Homework 6 solutions PHYS 1 Dr. Amir Chapter 8 18. (II) A rectangular loop of wire is placed next to a straight wire, as shown in Fig. 8 7. There is a current of.5 A in both wires. Determine the magnitude
PROVIDE HAND DAMPER WITH ACCESS DOOR WHERE SHOWN ON PLANS BRANCH DUCT BRANCH MAIN FIXED CEILINGS PLAN A
Y ()... : U U U, U. U U U U U. U U U U U U U U (QUY) U U U QY QU.. h U U U U QU QUY QU U Z Y., U U U U U. U Y Y. U.. U U U (U ) Y U () U () UY U U U ( ) U U U U ( ) Y Y U U Y U Y "x" " o "/".. / U U U
Physically Based Rendering ( ) Geometry and Transformations
Phsicall Based Rendering (6.657) Geometr and Transformations 3D Point Specifies a location Origin 3D Point Specifies a location Represented b three coordinates Infinitel small class Point3D { public: Coordinate
Announcements. Topics: Homework: - sections , 6.1 (extreme values) * Read these sections and study solved examples in your textbook!
Announcements Topics: - sections 5.2 5.7, 6.1 (extreme values) * Read these sections and study solved examples in your textbook! Homework: - review lecture notes thoroughly - work on practice problems
Colby College Catalogue
Colby College Digital Commons @ Colby Colby Catalogues College Archives: Colbiana Collection 1872 Colby College Catalogue 1872-1873 Colby College Follow this and additional works at: http://digitalcommonscolbyedu/catalogs
Physics 111. Lecture 34 (Walker 17.2,17.4-5) Kinetic Theory of Gases Phases of Matter Latent Heat
Physics 111 Lecture 34 (Walker 17.2,17.4-5) Kinetic Theory of Gases Phases of Matter Latent Heat Dec. 7, 2009 Kinetic Theory Pressure is the result of collisions between gas molecules and walls of container.
Isometric Transformations: Rotations
1. What kind of angle is this? Isometric Transformations: Rotations Rotation: transformation that turns the plane through a given angle about (around) a given point. In other words, a translation is a
WebAssign Lesson 4-2 Basic Hw (Homework)
WebAssign Lesson 4-2 Basic Hw (Homework) Current Score : / 40 Due : Saturday, March 1 2014 08:00 AM MST Shari Dorsey Sp 14 Math 170, section 003, Spring 2014 Instructor: Shari Dorsey 1. /4 points The graph
Study 4.4 #1 23, 27 35, 39 49, 51, 55, 75 87,91*
Study 4.4 #1 23, 27 35, 39 49, 51, 55, 75 87,91* Goals: 1. Recognize and understand the Fundamental Theorem of Calculus. 2. Use the Fundamental Theorum of Calculus to evaluate Definite Integrals. 3. Recognize
Fall 2016 Math 2B Suggested Homework Problems Solutions
Fall 016 Math B Suggested Homework Problems Solutions Antiderivatives Exercise : For all x ], + [, the most general antiderivative of f is given by : ( x ( x F(x = + x + C = 1 x x + x + C. Exercise 4 :
KINESIOLOGY PT617 HOMEWORK Mechanical Principles : Free Body Diagrams and Equilibrium
KINESIOLOGY PT617 HOMEWORK Mechanical Principles : Free Body Diagrams and Equilibrium 1) A man is standing still on his right leg, as shown in the figure. The person experiences only a normal reaction
M 340L CS Homework Set 12 Solutions. Note: Scale all eigenvectors so the largest component is +1.
M 34L CS Homework Set 2 Solutions Note: Scale all eigenvectors so the largest component is +.. For each of these matrices, find the characteristic polynomial p( ) det( A I). factor it to get the eigenvalues:,
THE LOGIC OF QUANTIFIED STATEMENTS. Statements with Multiple Quantifiers. Statements with Multiple Quantifiers CHAPTER 3 SECTION 3.
CHAPTER 3 THE LOGIC OF QUANTIFIED STATEMENTS SECTION 3.3 Statements with Multiple Quantifiers Copyright Cengage Learning. All rights reserved. Copyright Cengage Learning. All rights reserved. When a statement
n
p l p bl t n t t f Fl r d, D p rt nt f N t r l R r, D v n f nt r r R r, B r f l. n.24 80 T ll h, Fl. : Fl r d D p rt nt f N t r l R r, B r f l, 86. http://hdl.handle.net/2027/mdp.39015007497111 r t v n
Electromagnetic Induction! March 11, 2014 Chapter 29 1
Electromagnetic Induction! March 11, 2014 Chapter 29 1 Notes! Exam 4 next Tuesday Covers Chapters 27, 28, 29 in the book Magnetism, Magnetic Fields, Electromagnetic Induction Material from the week before
Example problems. Chapter 3: The Kinetic Theory of Gases. Homework: 13, 18, 20, 23, 25, 27 (p )
Examle roblems Chater : he Kinetic heory o Gases Homework:, 8,,, 5, 7 (. 5-5) 9. An automobile tire has a volume o.64 x m and contains air at a gauge ressure (above atmosheric ressure) o 65 kpa when the
Free Pre-Algebra Lesson 15! page 1
Free Pre-Algebra esson 15! page 1 esson 15 Simplifying Algebraic Expressions You know from experience with the perimeter of a rectangle that there are sometimes many ways to write the same formula. Depends
Chapter DEs with Discontinuous Force Functions
Chapter 6 6.4 DEs with Discontinuous Force Functions Discontinuous Force Functions Using Laplace Transform, as in 6.2, we solve nonhomogeneous linear second order DEs with constant coefficients. The only
3.1 Start Thinking. 3.1 Warm Up. 3.1 Cumulative Review Warm Up. Consider the equation y = x.
3.1 Start Thinking Consider the equation =. Are there an values of that ou cannot substitute into the equation? If so, what are the? Are there an values of that ou cannot obtain as an answer? If so, what
AFM Homework 4-1 Functions Date Period
Name 4- Functions Date Period Directions: adetermine if the graph is a function b Find the domain and range of the graph c Identify where the graph is increasing/decreasing/constant.. Dec:. 4. 5. 6. 4-
Cumulative Test. 121 Holt Algebra 1. Name Date Class
Select the best answer. 1. The cost of a phone bill c is divided evenly among 3 roommates. Which expression shows the cost for each roommate? A c 3 C c 3 B 3 c D 3 c 2. The day s high temperature was 10
KINESIOLOGY PT617 Moment of Force and Rotation Homework Solution
KINESIOLOGY PT617 Moment of Force and Rotation Homework Solution 1. Muscle force F = 25 N has an insertion at I, θ= 30, and the distance between insertion and joint center C is d = 0.2 m. Sketch a diagram
Homework #05, due 2/17/10 = , , , , , Additional problems recommended for study: , , 10.2.
Homework #05, due 2/17/10 = 10.3.1, 10.3.3, 10.3.4, 10.3.5, 10.3.7, 10.3.15 Additional problems recommended for study: 10.2.1, 10.2.2, 10.2.3, 10.2.5, 10.2.6, 10.2.10, 10.2.11, 10.3.2, 10.3.9, 10.3.12,
Maintaining Mathematical Proficiency
Name Date Chapter 3 Maintaining Mathematical Proficienc Plot the point in a coordinate plane. Describe the location of the point. 1. A( 3, 1). B (, ) 3. C ( 1, 0). D ( 5, ) 5. Plot the point that is on