Register now to access 7 million high quality study materials (What's Course Hero?) Course Hero is the premier provider of high quality online educational resources. With millions of study documents, online tutors, digital flashcards and free courseware, Course Hero is helping students learn more efficiently and effectively. Whether you're interested in exploring new subjects or mastering key topics for your next exam, Course Hero has the tools you need to achieve your goals.

5 Pages

BFMylarplot

Course: MEEM 4704, Spring 2008
School: Mich Tech
Rating:

Document Preview

Unformatted Document Excerpt

Coursehero >> Michigan >> Mich Tech >> MEEM 4704

Course Hero has millions of student submitted documents similar to the one
below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.

Course Hero has millions of student submitted documents similar to the one below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.

Absorption ---------------------------------- Narrow-band Coefficient ---------------------------------- Frequency (Hz),alpha) 73.2422,-0.617569 81.3802,-2.47633 89.5182,-3.83777 97.6563,-2.25976 105.794,-1.29303 113.932,-0.945795 122.07,-0.667131 130.208,-0.518634 138.346,-0.433384 146.484,-0.358946 154.622,-0.319669 162.76,-0.293659 170.898,-0.258325 179.036,-0.226302 187.174,-0.208246 195.313,-0.197258 203.451,-0.181305 211.589,-0.15923 219.727,-0.137985 227.865,-0.121963 236.003,-0.106976 244.141,-0.0902926 252.279,-0.0738497 260.417,-0.0594504 268.555,-0.050018 276.693,-0.0407944 284.831,-0.0273901 292.969,-0.0141307 301.107,-0.00317772 309.245,0.00537477 317.383,0.0120954 325.521,0.0201795 333.659,0.0303538 341.797,0.0405987 349.935,0.053777 358.073,0.0679886 366.211,0.0764227 374.349,0.0826915 382.487,0.0904239 390.625,0.0987128 398.763,0.108621 406.901,0.119621 415.039,0.132449 423.177,0.146019 431.315,0.15299 439.453,0.158766 447.591,0.17418 455.729,0.191549 463.867,0.204181 472.005,0.215376 480.143,0.224575 488.281,0.233038 496.419,0.245209 504.557,0.259539 512.695,0.269223 520.833,0.275192 528.971,0.283808 537.109,0.294123 545.247,0.30383 553.385,0.311207 561.523,0.315454 569.661,0.318711 577.799,0.3214 585.938,0.322121 594.076,0.323054 602.214,0.326656 610.352,0.329604 618.49,0.329908 626.628,0.32978 634.766,0.327072 642.904,0.321356 651.042,0.317762 659.18,0.31817 667.318,0.320031 675.456,0.321013 683.594,0.321842 691.732,0.323554 699.87,0.323127 708.008,0.320475 716.146,0.31934 724.284,0.315967 732.422,0.313141 740.56,0.312161 748.698,0.311243 756.836,0.309353 764.974,0.30571 773.112,0.303183 781.25,0.302012 789.388,0.301315 797.526,0.302536 805.664,0.303297 813.802,0.30067 821.94,0.298925 830.078,0.298674 838.216,0.299678 846.354,0.301726 854.492,0.301869 862.63,0.299402 870.768,0.299663 878.906,0.304072 887.044,0.306817 895.182,0.308492 903.32,0.311748 911.458,0.312641 919.596,0.310641 927.734,0.309122 935.872,0.30947 944.01,0.309273 952.148,0.306399 960.286,0.303648 968.424,0.302108 976.563,0.299634 984.701,0.297258 992.839,0.294642 1000.98,0.289936 1009.11,0.286322 1017.25,0.286835 1025.39,0.286673 1033.53,0.281977 1041.67,0.277598 1049.8,0.277291 1057.94,0.277922 1066.08,0.275656 1074.22,0.271782 1082.36,0.268935 1090.49,0.263076 1098.63,0.254353 1106.77,0.250812 1114.91,0.252621 1123.05,0.250238 1131.18,0.242974 1139.32,0.237745 1147.46,0.234697 1155.6,0.231304 1163.74,0.228597 1171.88,0.225016 1180.01,0.219367 1188.15,0.215813 1196.29,0.213175 1204.43,0.2082 1212.57,0.204142 1220.7,0.20219 1228.84,0.199673 1236.98,0.197029 1245.12,0.195347 1253.26,0.193645 1261.39,0.190721 1269.53,0.186807 1277.67,0.184443 1285.81,0.185003 1293.95,0.18361 1302.08,0.177016 1310.22,0.172218 1318.36,0.172504 1326.5,0.171566 1334.64,0.168178 1342.77,0.163815 1350.91,0.16118 1359.05,0.161168 1367.19,0.160233 1375.33,0.158579 1383.46,0.157225 1391.6,0.155259 1399.74,0.152505 1407.88,0.15063 1416.02,0.149061 1424.15,0.145966 1432.29,0.141889 1440.43,0.139293 1448.57,0.14327 1456.71,0.149015 1464.84,0.147158 1472.98,0.139427 1481.12,0.133679 1489.26,0.134271 1497.4,0.138004 1505.53,0.138718 1513.67,0.139177 1521.81,0.143752 1529.95,0.145418 1538.09,0.143289 1546.22,0.141964 1554.36,0.136867 1562.5,0.129505 1570.64,0.127832 1578.78,0.128897 1586.91,0.129307 1595.05,0.129606 1603.19,0.129985 1611.33,0.13159 1619.47,0.135823 1627.6,0.14037 1635.74,0.140804 1643.88,0.141924 1652.02,0.145655 1660.16,0.143303 1668.29,0.134745 1676.43,0.128864 1684.57,0.13117 1692.71,0.136906 1700.85,0.135996 1708.98,0.13114 1717....

Find millions of documents on Course Hero - Study Guides, Lecture Notes, Reference Materials, Practice Exams and more. Course Hero has millions of course specific materials providing students with the best way to expand their education.

Below is a small sample set of documents:

FiberGlass.txt

Mich Tech - MEEM - 4704

6E-5,0.367044,0.0842698,0.00310347,0.002888976E-5,0.444659,0.232385,0.00311132,0.003182146E-5,0.543234,0.271868,0.0030021,0.003037526E-5,0.478451,0.382175,0.00295371,0.003070246E-5,0.531143,0.493132,0.00269931,0.00305786E-5,0.643043,0.397444,0.0

FiberGlassplot.txt

Mich Tech - MEEM - 4704

-Narrow-band Absorption Coefficient-Frequency (Hz),alpha)73.2422,-1.0294681.3802,-20.262189.5182,-130.73397.6563,-10.0791105.794,-3.49277113.932,-1.81585122.07,-0.932913130.208,-0.623676138.346,-0.531546146.484,-0.444031154.622,-0.37435

SDMylar.txt

Mich Tech - MEEM - 4704

6E-5,-0.300601,-0.356899,0.000491473,0.0002628926E-5,-0.231425,-0.430532,0.00044177,0.0001097646E-5,-0.335706,-0.433279,0.000487549,0.0001752036E-5,-0.396293,-0.383452,0.000594802,0.0004120946E-5,-0.357201,-0.395069,0.000850508,0.0005239956E-5,-

SDMylarplot.txt

Mich Tech - MEEM - 4704

-Narrow-band Absorption Coefficient-Frequency (Hz),alpha)73.2422,-0.86346681.3802,-10.075889.5182,-154.63897.6563,-10.714105.794,-3.29315113.932,-1.57522122.07,-0.837663130.208,-0.602896138.346,-0.529999146.484,-0.412338154.622,-0.31971

TL Plot.doc

Mich Tech - MEEM - 4704

ZTube Handout.ppt

Mich Tech - MEEM - 4704

Impedance Tube Schematics for Measurement of Transmission LossMic 1 Mic 2 Mic 3 Mic 4 Small Tube dL = 2cm D = 2.9 cm D Speaker Sample or Muffler Large Tube dL = 5cm D = 10 cm dL Mic 1 Mic 2 Mic1->Channel 1 on DAQ Mic2->Channel 2 on DAQ Mic3->Channel

Lab3ahomework.doc

Mich Tech - MEEM - 4704

TL Presentation.ppt

Mich Tech - MEEM - 4704

Transmissionloss.ppt

Mich Tech - MEEM - 4704

ZTube Handout.ppt

Mich Tech - MEEM - 4704

ZTube Schematic.ppt

Mich Tech - MEEM - 4704

lab1handout1.ppt

Mich Tech - MEEM - 4704

lab1homework.doc

Mich Tech - MEEM - 4704

lab2handout1.ppt

Mich Tech - MEEM - 4704

lab2handout2.doc

Mich Tech - MEEM - 4704

lab2homework.doc

Mich Tech - MEEM - 4704

lab3handout1.doc

Mich Tech - MEEM - 4704

lab3homework.doc

Mich Tech - MEEM - 4704

lab4homework.doc

Mich Tech - MEEM - 4704

lab5handout.doc

Mich Tech - MEEM - 4704

lab6handout.doc

Mich Tech - MEEM - 4704

003398_1.pdf

Pittsburgh - AEI - 6234

75212_1.pdf

Pittsburgh - AEI - 10709

Blake_Edwards.pdf

Cal Poly - PROJ - 339

1026.pdf

University of Texas - M - 1026

Contents2 Lecture topics 10 - 26 - 98 3 Worked example Book Method 4 Worked example Second MethodLecture topics 10 - 26 - 981) set up notation for denite integrals: [ sin(x) ] = [ sin( ) ] [ sin(0) ] 0 so I can write 0cos x dx = [ sin(x) ] 0

1018.pdf

University of Texas - M - 1018

Contents2 Lecture topics 10 - 18 - 98 3 Worked example Intercepts & Asymptotes 4 Worked example Differentiate & Simplify; find critical points 5 Worked example Plot 6 Worked example Increasing, Decreasing, First derivative Test 7 Worked example Plot

1020.pdf

University of Texas - M - 1020

Contents2 3 4 5 6 Lecture topics 10 - 20 - 98 Worked example Finding the Patrition Worked example Finding the High Points Worked example Table & Upper Sum Plot For The Lower SumLecture topics 10 - 20 - 98I started the integration chapter. Workin

0901.pdf

University of Texas - M - 0901

Contents2 Locating a Vertex 3 The Peak for a Square-Root 4 Graphing with InterceptsLocating a VertexThe graphing trix I did in class show a lot of things about about a function, but theres a lot they dont show. Thats what these examples are abou

1113.pdf

University of Texas - M - 1113

Contents2 3 4 5 6 Lecture topics 11 - 13 - 98 Worked Example: Solving an Equation with ln Worked Example: Log-differentiation and a faster way A way of computing e (oh goddess, restrain me) FinishLecture topics 11 - 13 - 981) Finished the graph

1124.pdf

University of Texas - M - 1124

Contents2 3 4 5 6 7 8 Lecture 11 - 24 - 98: First Partial Fractions Example Solving For the A, B, C Solving for C is harder Integrating & getting the final answer A Warning, and Elizabeth A Second Example & a picture Solving The Equations & Doing Th

1006.pdf

University of Texas - M - 1006

More about implictly dened functions I said that equations like 2x 3y = 1 dene y as a function of x implicitly because even though it isnt written out y = so and of x, you could go ahead and solve: 3y = 2x + 1 and y = 2 x 1 . 3 3 The nice thing abo

1012.pdf

University of Texas - M - 1012

Contents2 3 4 5 Lecture topics 10 - 12 - 98 Worked example Page 1 Worked example Page 2 Worked example and GraphLecture topics 10 - 12 - 981) Worked an example: f (x) = x2 (x 1)3 . Dierentiate and simplify, nd all critical points, and classify

0925.pdf

University of Texas - M - 0925

Contents2 Lecture topics 09 - 25 - 98 3 Why is there a pattern in the derivatives of the co-trig functions? 4 A worked example of quotiet-chain ruleLecture topics 09 - 25 - 981) Dierentiated and simplied y = (x + 2)2 (x 1)2 and located the turn

1014.pdf

University of Texas - M - 1014

Contents2 3 4 5 6 Lecture topics 10 - 14 - 98 Worked example Page 1 Worked example Page 2 Worked example and Graph Why the inflection point happensLecture topics 10 - 14 - 981) Did a max/min problem on a closed interval: Let f (x) = x +sin x, 2

1002.pdf

University of Texas - M - 1002

Contents2 3 4 5 Lecture topics 10 - 02 - 98 Mt. St. Helens: Explosion Mt. St. Helens: Before and After Mt. St. Helens: Circle of DestructionLecture topics 10 - 02 - 98Mt. St. Helens: ExplosionMt. St. Helens: Before and AfterMt. St. Helens: C

0918.pdf

University of Texas - M - 0918

Extra example of differentiate and simplify1 Example Let f (x) = x2 + x2 a) Dierentiate b) Simplify c)Find all c where f (c) = 0.f (x) =x2 +1 x2= x2+1 x2= (2x) +2 x3dierentiated2x4 2 2x4 2 2(x4 1) = 3+ 3= = x x x3 x3simplied

0924.pdf

University of Texas - M - 0924

What does the 1/g rule really mean?The1 grule says1 g=g g2But whats it mean?What you can take, right away, from a derivative, are two things: i) Where a derivative is zero matches where the function has a turning point: it either bott

0928.pdf

University of Texas - M - 0928

Contents2 3 4 5 Lecture topics 09 - 28 - 98 Whats it mean when the derivative does not exist? Part 1 Whats it mean when the derivative does not exist? Part 2 Whats it mean when the derivative does not exist? Part 3Lecture topics 09 - 28 - 98 2)

0930.pdf

University of Texas - M - 0930

Contents2 Lecture topics 09 - 30 - 98 3 Another example of implicit differentiationLecture topics 09 - 30 - 981) Did basic dierentiation rules using the d d d 2 3 3 dx (x sin x); dx (x + 1) ; dx (sin(x ). 2) Found 3) Found 4) Found 5) Found 7) F

1005.pdf

University of Texas - M - 1005

Contents2 3 4 5 6 Lecture topics 10 - 05 - 98 Worked Word Problem Page 1 Worked Word Problem Page 2 Worked Word Problem Page 3 Worked Word Problem Page 4Lecture topics 10 - 05 - 981) Did variant word problem: Mt. St. Helens erupts, sending a clo

1007.pdf

University of Texas - M - 1007

Contents2 Lecture topics 10 - 07 - 98 3 Worked worked out derivative from classLecture topics 10 - 07 - 981) Warned that Oct 21 was the last day for an easy drop. 2) Stated Rolles Theorem, then the Mean Value theorem. 3) Remarked that the MVT al

1009.pdf

University of Texas - M - 1009

Contents2 3 4 5 6 7 Lecture topics 10 - 09 - 98 The Second Derivative Test Why I Dont Like The Second Derivative Test Why I Still Dont Like . . . Let The Computer Do The Work Maybe the Second Derivative Test Isnt That BadLecture topics 10 - 09 - 9

1028.pdf

University of Texas - M - 1028

Contents2 3 4 5 Lecture topics 10 - 28 - 98 Even Functions Integrating Even Functions Odd FunctionsLecture topics 10 - 28 - 981) Used formula for true area:b|f (x)| dx =a{f >0}f (x) dx f (x) dx{f <0}and computed 0| sin x| dx2)

1104.pdf

University of Texas - M - 1104

Contents2 3 4 5 Lecture topics 11 - 04 - 98 Slices of the hemisphere I Return of Slices of the hemisphere II Revenge of Slices of the hemisphere IIILecture topics 11 - 04 - 981) I worked the problem: Find the area between the curves x = y 2 , x

1106.pdf

University of Texas - M - 1106

Contents2 3 4 5 Lecture topics 11 - 06 - 98 Rotating a curve about the x - axis, I Rotating a curve about the x - axis, II Rotating a curve about the x - axis, IIILecture topics 11 - 06 - 981) Computed the volume of a half-sphere, by slicing par

0902.pdf

University of Texas - M - 0902

Contents2 A cosine - sine trick 3 Finding sin 30A cosine - sine trickThe pic below shows two angles, = 30o and = 600 . Ok; when I take cos 30o , cos is on the x axis, so thats the length of the lavender line on the x-axis. When I take sin 60o

words2.txt

Wisconsin Milwaukee - LIB - 1768

"som9408,15252,1100,6056167840,3102,1040,1892:11652,14031,720,216a47285,10829,740,973afraid45339,6045,720,5244after25089,26682,740,4190along7543,9267,980,4812also36038,15633,700,3352and25467,10849,740,3325and59641,10809,740,3325an

cchen_res.pdf

Cal Poly - PROJ - 339

626.37 9 . 7 274 c lerkn O37@gma I l.cO meDuCationCalifornia polyteChniC state university, san luis oBispo major: Graphic Communication concentration: Design Reproduction Technology degree: Bachelor of Science expected graduation date: December 2

Math 212 HW 1.doc

Richmond - M - 212

Math 212 Kerckhove Fall 2005 First Set of HW Assignments Week 1: Hand-in HW due 9/2 5.5 / 22,31,42,46,62 5.6 / 14,16,26,28,34a,38,41 Daily HW 8/31 9/2 5.5 / 7,11,15,17,19,29,33,41,49,59 5.6 / 7,9,11,13,15,19,21,25,27,33,37,395.7 / 16,18,26,28,305

lauren_struckmeyer_resume.pdf

Cal Poly - PROJ - 339

Education:California Polytechnic State University, San Luis Obispo 2002-2006Bachelor of Science, Graphic Communication Concentrations: Design Reproduction Technology and Printing and Imaging ManagementWork Experience:Dolphin Shirt Company,

exam2_yam_farmers.pdf

Richmond - M - 212

Math 212 Exam 2 Spring 00 KerckhoveName Pledge1. Two farmers, husband and wife, wish to purchase a eld in which to grow yams. The eld is rectangular in shape and lies in a valley between a riverbed and a hillside. The Farmers estimate that land

fianl.pdf

Richmond - M - 212

Math 212 | Final Exam KerckhoveName: Pledge:1. Consider the system of di erential equations given bydx dt dy dt= ,2x = 2x , 2yx0 = 10 y 0 = 3a. Find the function xt. b. Use your answer to part a and an integrating factor to nd the function

final.pdf

Richmond - M - 212

Math 212 | Final Exam Spring '95 | Kerckhove 1. Evaluate the following integrals.Name PledgeaZt cost dt dZ0 1bZt cost dt2cZ0sin x dx21 dx 1+x2eZ1 y , 2y , 3 dy2. Here's a plot of sinx on the interval 0 x :5.2

m212_HW_to_Q1.pdf

Richmond - M - 212

Math 212 Homework through Quiz 1Two types of homework will be given for each class period. One set of problems will be done in preparation for the day's lecture (these will not be turned in) and the other set will pertain to topics covered in the l

m212_f04_exam2_solutions.pdf

Richmond - M - 212

Math 212 Fall 04 Kerckhove Exam 2 (Math 212 visits Age of Iron)Name: Pledge:1. Consider a group of people who have received treatment for a disease such as breast cancer. Let T be the measured number of years that a particular patient might live

m212_q1_f02.pdf

Richmond - M - 212

m212_s01_exam1.pdf

Richmond - M - 212

09_03_Ch5_review_integrals.pdf

Richmond - M - 212

Untitled.pdf

Richmond - M - 212

hw_solns_11_03.pdf

Richmond - M - 212

hw_solns_11_03.nb1M212 HW 3 November Pharmacology Problem1 1 a) halflife = 6.3 hours implies Q0 = QH6.3L = Q0 * e -k*6.3 implies k = * lnH2L = 0.110 2 6.3 -0.110*24 = Q * a with a = 0.071 to three decimal places. Then QH24L = Q0 * e 0Answer:

m212_f04_commentary_25_aug.pdf

Richmond - M - 212

m212_commentary_on_review.nb1Commentary on M212 Ch 5 Review The Computational Problems (10,15,16,19,23,24)d I used #10 to talk about the fundamental theorem, T 0 f HxL x = f HT L and about the relationship between the graph of d F HT L and th