Calculus Larson 9th Edition Solution Guide

Calculus AP Edition 9th Edition Larson Solutions Manual.1.© 2010 Brooks/Cole, Cengage LearningC H A P T E R PPreparation for CalculusSection P.1 Graphs and Models.2Section P.2 Linear Models and Rates of Change.11Section P.3 Functions and Their Graphs.23Section P.4 Fitting Models to Data.33Review Exercises.35Problem Solving.41NOT FOR SALEINSTRUCTOR USE ONLY© Cengage Learning. All Rights Reserved.Calculus AP Edition 9th Edition Larson Solutions ManualFull Download: sample only, Download all chapters at: alibabadownload.com.2 © 2010 Brooks/Cole, Cengage LearningC H A P T E R PPreparation for CalculusSection P.1 Graphs and Models1.

323y xx-intercept: (2, 0)y-intercept: (0, 3)Matches graph (b).2. 29y xx-intercepts:.3, 0, 3, 0y-intercept: (0, 3)Matches graph (d).3. 23y xx-intercepts:.3, 0, 3, 0y-intercept: (0, 3)Matches graph (a).4.

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3y x xx-intercepts:.0, 0, 1, 0, 1, 0y-intercept: (0, 0)Matches graph (c).5. 24y x8.23y x9. 2y x−2−4 2 4−246yx(−2, 1)(−4, 0)(0, 2)(2, 3)(4, 4)x 4 2 0 2 4y 0 1 2 3 4x 1 0 1 2 523 4y 7 5 3 1 0 1 3−2−4−6−2−4248yx(−1, 7)(0, 5)(1, 3)(2, 1)(3, −1)(4, −3), 052( (x 3 2 0 2 3y 5 0 4 0 5x2−4−2−66−4−6 4 6(−3, −5) (3, −5)(−2, 0)(0, 4)(2, 0)yx 0 1 2 3 4 5 6y 9 4 1 0 1 4 9−6 −4 −2−0yx(1, 4)(2, 1)(3, 0)(4, 1)(5, 4)(6, 9)(0, 9)x 5 4 3 2 1 0 1y 3 2 1 0 1 2 3x2−246−4−6 2(−3, 1) (−1, 1)(−4, 2)(−2, 0)(0, 2)(1, 3)(−5, 3)yNOT FOR SALEINSTRUCTOR USE ONLYS−−22−−44−−6−−22−−44TTT(3,(3, −−1)1)(4,(4 −3)3), 05522S(( (0T© Cengage Learning. All Rights Reserved.Section P.1 Graphs and Models 3© 2010 Brooks/Cole, Cengage Learning10. 2y x13.3yx14.12yx15.Note that 3y when 0x and 0y when1.x16.Note that 16y when 0x or 16.17. 5y x(a).2, 2, 1.73 5 2 3 1.73y y (b)., 3 4, 3 3 5 4x18. 55y x x(a).0.5, 0.5, 2.47y(b)., 4 1.65, 4x and., 4 1, 4xx 3 2 1 0 1 2 3y 2 1 0 1 0 1 2−3 −2 334−222−11yx(−3, 2)(−2, 1)(−1, 0)(0, −1)(1, 0)(2, 1)(3, 2)x 0 1 4 9 16y 6 5 4 3 2yx(0, −6)(1, −5)(4, −4)(9, −3)(16, −2)−4 4 8 12 16−2−4−6−82x 2 1 0 2 7 14y 0 1 2 2 3 45 45yx(−2, 0)(−1, 1)(0, 2)(2, 2)(7, 3)(14, 4)x 3 2 1 0 1 2 3y 1 323 Undef.

3 321yx(3, 1)(1, 3)(−3, −1)(−1, −3)−1−2−3 1 2 3−1−21232,32( (−2, −32( (x 6 4 3 2 1 0 2y 14121 Undef. 1 1214−1 1 2 3−2−3−4−5234514−6, −( )12−4, −( )120,( )142,( )(−3, −1)(−1, 1)yx−6 6−35(−4.00, 3)(2, 1.73)−9−696(−0.5, 2.47)(1, −4)Xmin 5Xmax 4Xscl 1Ymin 5Ymax 8Yscl 1Xmin 20Xmax 30Xscl 5Ymin 10Ymax 40Yscl 5NOT FOR SALESection P.1 GraphsSection P.1 GraphINSTRUCTOR USE ONLYS((−1,1, −−3))SSS© Cengage Learning. All Rights Reserved.4 Chapter P Preparation for Calculus© 2010 Brooks/Cole, Cengage Learning19. 2 5y xy-intercept:.2 0 5 5; 0, 5yx-intercept:.5 52 20 2 55 2;, 0xxx20. 24 3y xy-intercept:.24 0 3 3; 0, 3yx-intercept: 220 4 33 4xxNone.

Y cannot equal 0.21. 22y x xy-intercept:.20 0 22; 0, 2yyx-intercepts:.20 20 2 12, 1; 2, 0, 1, 0x xx xx22.

2 34y x xy-intercept:.2 30 4 00; 0, 0yyx-intercepts:.30 40 2 20, 2; 0, 0, 2, 0x xx x xxr r23. 216y x xy-intercept:.20 16 0 0; 0, 0yx-intercepts:.20 160 4 40, 4, 4; 0, 0, 4, 0, 4, 0x xx x xx24.21 1y x xy-intercept:.20 1 0 11; 0, 1yyx-intercept:.20 1 11; 1, 0x xx25.25xyxy-intercept: None.

X cannot equal 0.x-intercept:.2050 24; 4, 0xxxx26.2233 1x xyxy-intercept:.220 3 03 0 10; 0, 0yyª º¬ ¼x-intercepts:.2 10, 3; 0, 0, 3, 0x xxx xxx27. 2 24 0x y x yy-intercept:.2 20 0 4 00; 0, 0y yyx-intercept:.2 20 4 0 00; 0, 0x xx28. 22 1y x xy-intercept:.22 0 0 11; 0, 1yyx-intercept: 222 2220 2 12 33 3;, 03 3x xx xx xxxxxr§ ¨ ¸¨ ¸© ¹Note: 3 3x is an extraneous solution.29. Symmetric with respect to the y-axis because.2 26 6.y x xNOT FOR SALEparation for Calculusparation for CalcINSTRUCTOR USE ONLY© Cengage Learning. All Rights Reserved.Section P.1 Graphs and Models 5© 2010 Brooks/Cole, Cengage Learning30.

Determination of B-H Curve of Core Material of Transformer 1 Aim To determine of B-H curve of core material of transformer 2 Theory The rms voltage induced in a transformer is given by E= 4:44˚ mfN (1) where, ˚ m is maximum value of the ux in the core, fis operating frequency and Nis number of turns in the coil. This ux in the coil is given. B h curve experiment pdf. Bh Curve Experiment Manual Pdf. A plot of B-H where both B and H vary between a positive. PH Titration Curve OVERVIEW In this experiment. Bh Curve Experiment Manual Pdf Laboratory Manual V and inverted V curves of a 3-phase synchronous motor. A plot of B-H where both B and H vary between a positive. Electronics Tutorial about Magnetic. Hysteresis means “remaining” in Greek, an effect remains after its cause has disappeared. Hysteresis, a term coined by Sir James Alfred Ewing in 1881, a Scottish physicist and engineer (1855-1935), defined it as: When there are two physical quantities M and N such that cyclic variations of N cause cyclic variations of M, then if the changes of M lag behind those of N. Experiment - Free download as Word Doc. The point where the slope of the /.H curve unmagnified materials is the greatest.B H.J8)BEJ)J.7).D J.80)DGB. Can we simply determine B-H curve of a certain material as we. Is it possible for me just simply calculated the B-H curve based. B-H vs MH.pdf. Feedback Procedure. Lab Experiment. Select Sample A or B. Click Plot and the MH curve is displayed on the screen. Vary the material parameters and observe the characteristics of the material. Reset clears the input field and Reset Figure clears the graph. Lab Apparatus. This remote trigger experiment performs experiments on actual hysteresis loop tracer equipment (HLT-111).

2y x xNo symmetry with respect to either axis or the origin.31. Symmetric with respect to the x-axis because.2 2 38.y y x x32.

Symmetric with respect to the origin because.333.y x xy x xy x x33. Symmetric with respect to the origin because.4.x y xy34.

Symmetric with respect to the x-axis because.2 210.x y xy35. 4 3y xNo symmetry with respect to either axis or the origin.36. Symmetric with respect to the origin because.224 04 0.x y xxy x37. Symmetric with respect to the origin because.221.1xyxxyx38.221xyxis symmetric with respect to the y-axisbecause.2 22 2.11x xyxx39. 3y x x is symmetric with respect to the y-axisbecause.3 3 3.y x x x x x x40.

3y x is symmetric with respect to the x-axisbecause33.y xy x41. 2 3y xIntercepts:.230, 2, 0Symmetry: None42. 326y xIntercepts:.0, 6, 4, 0Symmetry: None43. 124y xIntercepts:.8, 0, 0, 4Symmetry: none44. 231y xIntercepts:.320, 1, 0Symmetry: none(0, 2)21x32−1−1, 023y( (−2 2 4 6 8−22468(0, 6)(4, 0)yxx108y42−2−2(0, −4)(8, 0)2−8−6−10−1−11 22−2yx32, 0( )(0, 1)NOT FOR SALESection P.1 GraphsSection P.1 GraphINSTRUCTOR USE ONLY© Cengage Learning. All Rights Reserved.6 Chapter P Preparation for Calculus© 2010 Brooks/Cole, Cengage Learning45.

29y xIntercepts:.0, 9, 3, 0, 3, 0Symmetry: y-axis46. 23y xIntercept: (0, 3)Symmetry: y-axis47.23y xIntercepts:.3, 0, 0, 9Symmetry: none48.22 2 1y x x x xIntercepts:.120, 0, 0Symmetry: none49. 32y xIntercepts:.32, 0, 0, 2Symmetry: none50.

34y x xIntercepts:.0, 0, 2, 0, 2, 0Symmetry: origin51. 5y x xIntercepts:.0, 0, 5, 0Symmetry: none52. 225y xIntercepts:.0, 5, 5, 0, 5, 0Symmetry: y-axisyx(3, 0)(0, 9)(−3, 0)−2−4−6 2 4 6−224610x2−281012−8 −6−10 2 4(−3, 0)(0, 9)y1 2 3−1−2−313524(0, 0)12−, 0( )yxyx(0, 2)−2−3 1 2 3−113453(− 2, 0)−3−3−1−1−21 33(−2, 0) (2, 0)(0, 0)yxyx−1−2−3−4 1 2−3−423(−5, 0) (0, 0)−1−2−3−4 1 2 3 4 5−2−3123467yx(0, 5)(5, 0)(−5, 0)3 6−3−6912(0, 3)yxNOT FOR SALEparation for Calculusparation for CalcINSTRUCTOR USE ONLY© Cengage Learning. All Rights Reserved.Section P.1 Graphs and Models 7© 2010 Brooks/Cole, Cengage Learning53. 3x yIntercept: (0, 0)Symmetry: origin54.

24x yIntercepts:.0, 2, 0, 2, 4, 0Symmetry: x-axis55.8yxIntercepts: noneSymmetry: origin56. 2101yxIntercept: (0, 10)Symmetry: y-axis57. 6y xIntercepts:.0, 6, 6, 0, 6, 0Symmetry: y-axis58. 6y xIntercepts: (0, 6), (6, 0)Symmetry: none59. 22999y xy xy xrIntercepts:.0, 3, 0, 3, 9, 0Symmetry: x-axis60.22 2 44 42xx y yŸ rIntercepts:.2, 0, 2, 0, 0, 1, 0, 1Symmetry: origin and both axesDomain: @2, 2x1−2−3−4234−2 −1−3−4 2 3 4(0, 0)y1−33−1−2−5(−4, 0)(0, 2)yx(0, −2)yx−2 2 4 6 82468−6 −4 −22212104 6(0, 10)yxx22−4−2−6−8468−4 −2−8 4 6 8(−6, 0)(0, 6)(6, 0)y22446 88yx(0, 6)(6, 0)−3 3−2(0, 1)(2, 0)(−2, 0)2(0, −1)1−4−114(−9, 0)(0, −3)(0, 3)NOT FOR SALESection P.1 GraphsSection P.1 GraphINSTRUCTOR USE ONLY© Cengage Learning.

All Rights Reserved.8 Chapter P Preparation for Calculus© 2010 Brooks/Cole, Cengage Learning61. 223 63 663x yy xxyrIntercepts:.6, 0, 0, 2, 0, 2Symmetry: x-axis62. 22343 4 84 3 82x yy xy xrIntercept:.83, 0Symmetry: x-axis63.

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