PROSPECTORS AIRWAYS COMPANY, LIMITED. Suire KING STREI TORONTO. EMPIRE e-; MAGNETOMETIC SURVEY OF RIP PROPERTY - TASHOTA AREA.

Size: px
Start display at page:

Download "PROSPECTORS AIRWAYS COMPANY, LIMITED. Suire KING STREI TORONTO. EMPIRE e-; MAGNETOMETIC SURVEY OF RIP PROPERTY - TASHOTA AREA."

Transcription

1 PROSPECTORS AIRWAYS COMPANY, LIMITED Suire 6 44 KING STREI TORONTO EMPIRE e-; 42L05NE SUMMIT LAKE 00 September 30th, 955 MAGNETOMETIC SURVEY OF RIP PROPERTY - TASOTA AREA. ONTARIO The Rip Property comprises a group of 36 claims located i the Gzowski Twp. approximately 5 miles east of Gripp Lake i the Kowkash District of Norther Otario. The claim group adjois the Teck ugh property o the SE ad straddles Marshall Creek which early divides the claim group i half. The group is accessible from the south by way of a caoe route through Willet Lake ad across several portages to Marshal Creek ad also from the orth by a caoe route dow Marshall Creek which flows directly ito Marshall Lake. This 36 claim group cosists of claims KK8306 to KK834 iclusively which are owed by Prospectors Airways Compay Limited of Toroto. Approximately 95# of the area of the claim group is covered with overburde. Geophysical methods were therefore cosidered to be the best meas to employ to explore merits of the groud, The area is uderlai by a quartzose sedimetary formatio which has a geissi texture. The dip of this formatio was determied as early vertical to 85 degrees south; this is i agreemet with the vertical dip as iferred from the data examied from the E. M. ad Magetic Surveys. MAGNETOMETER SURVEY Betwee ruary ad April 3th of this year a magetometlc survey was carried out o the property for the purpose of locatig zoes of high magetic characteristics, It was uderstood that this iformatio would be most helpful i localizig the search for mieral deposits of ecoomic value. For this work a Askaia istrumet was used with a sesitivity of 22 gammas per scale divisio. Durig the survey -apjjroximately 36 miles of ligwere cut ad statios marked off at 00 foot itervals. ApproxiiSrEelyTOO' readigs were" o traied at these statios with this istrumet durig the course of the survey. The results of the survey have bee compiled o the accompayig magetometer sheet which is o a scale of 200 feet to the ich. The magetic cotours show o the accompayig pla tred i a orth-easterly directio which is approximately the directio of strike of a iro formatio which outcrops about oe mile south of our property. The geeral geology of this area is show o the Ogoki Kowkash Geological Sheet. These magetic cotours o the South Group delieate two distict zoes of high gamma itesity. Although the itesity ad magetic cotiuity of these zoes strogly sug gests the presep*v6f iro formatios further geophysical work by electro-magetic methods itroduced the possibility that sulphides might also be preset.

2 MAGWETOMSTIC SURVEY OF RIP PROPERTY - TASOTA AREA. ONTARIO ' ' The aomalous coditios located o the North Group are ot comparible i magitude or cotiuity to those o the South Group of claims. O the North Group they are of the order of 4*500 to 5,000 gammas while o the South Group they are double this at approximately 0,000 to 4,000 gammas. ELECTRO-MAGNETIC SURVEY The Sharpe, model SE-00 electro-magetic uit was used i this survey. Two strog ad persistet sub surface coductors were located by meas of this survey o the south group. The same picket lies were used as for the magetometer survey described above ad dip readigs take at 00 foot itervals alog these lies. No aomalies of sigificace were located o the North Group. From two places o this group however, dip readigs were obtaied which raged betwee two to four scale divisios; this aomalous coditio did ot i either case give u*e to ay correct-way cross overs so the presece of sub-surface coductors is ot defiitely determied. The two zoes outlied o the South Group which show the characteristics of strog electrical coductors are coicidet with the high magetic aomalies o this group. The accompay!rig electro-magetic sheet shows the locatio of the crossover poits alog these two strog persistet zoes. These zoes are approximately TOO' apart ad early parallel over a legth of 2,200 feet. They strike NE at approximately e orth zoe o the South Group is offset betwee 2+OOE ad 6+OOE by a sharp fold or cross fault. The total horizotal displacemet appears to be betwee feet, The south zoe o this group exteds over a distace of 4,800' betwee 2-KX3E ad the east boudary. The.M. aomaly o this zoe termiates abruptly at 8+50EJ the magetic characteristics at this locatio idicates a structural chage but this is ot as sharply defied as the E.M. aomaly at the same locatio. A cross fault is therefore iferred to displace the orth ad south zoe somewhere betwee 2+50E ad 6+OOE. O the basis of the iformatio obtaied from these surveys a diamod drillig program has bee proposed to explore these aomalous zoes i depth. MM 4 cc

3 PROSPECTORS AIRWAYS COMPANY, LIMITED SUITE KING STREET WEST TORONTO EMPIRE RIP CLAIMS. TASOTA AREA Claims KK8306 to KK834 iclusive Magetometer ad Electromagetic SurTOyStatemet of Ma-Days required for Survey. D. R. S. Doal, Matheso Ot, Magetometer operator st to April 8th W. Chares t, Matheso, Ot, Magetometer helper st to April 8th 49 days 49 " Lomer D'Aigle, Toroto, Geologist i charge Layig out Lies 7th 5th 27 " E. M. istrumet operator 6th - April lith 27 " Mappig April 9th - April 28th 0 " Lee McBurey, Ferris, Ot, E. M. istrumet operator 4th - April 3th 3 " *3 Liecuttig A. Kapp Lee McBurey Da Legarde Da Creamer R. Levesque F. Loisel J. Koski E, Rapo J. Oster Geraldto, Ot Ferris, Ot McDirmid, Geraldto, M Ot Ot 26th 25th 26th 26th 2th - April - April - April lith 3th lith lith 3st 3st 2th 2th 9th) 5th) 385 days x 4 s 540 days : 36 claims = 42.8 days per claim is JL'O tt tt 385 days MM 3 cc

4 SEND co. LTD. O. e..s. POAi S- OPAL - O f.. 42L05NE SUMMIT LAKE 200

5 O MATTA Wl N O o MAP ; l** SMILES sodyomic lie Picket lie Claim lire LEGEND PAMMJfciP Claim umber 8326 Cre e k Claim post O PROSPECTORS AIRWAYS CO, LTD. GEOMAGNETIC Scale l ich fo 200 ft May 955 Ma,g e to mete r opera tor D, R. S. D oal Plotted ad cotoured by D.R.S. Doal A s ka fa l strumet No O 2 Sesitivity 22 gammas per scale divisio SAND RIVER 446 O -44E VU440 O ,6 x CX6 CLINGER

6 Q O o J" r m II 8\ p 0 r m -a I o z z O c x 0 P o c u ih -u ih c o o f? 8 t a - RV (\ l \ j l l A l" m A w O' li li vsn il N\ M ' i" D-! :. D g \

7 .rf u. t l*..w l

R e p o r. Self-Potential survey of nine Thunder Bay Mining Division.

R e p o r. Self-Potential survey of nine Thunder Bay Mining Division. R e p o r Self-Potetial survey of ie Thuder Bay Miig Divisio. 52I01NE9161 63.2727 BOWSER LAKE 010 Locatio; Access; The Zmudziski, ickel-copper property is located approximately 7 miles East of Ombabika

More information

11 Correlation and Regression

11 Correlation and Regression 11 Correlatio Regressio 11.1 Multivariate Data Ofte we look at data where several variables are recorded for the same idividuals or samplig uits. For example, at a coastal weather statio, we might record

More information

Unit 4: Polynomial and Rational Functions

Unit 4: Polynomial and Rational Functions 48 Uit 4: Polyomial ad Ratioal Fuctios Polyomial Fuctios A polyomial fuctio y px ( ) is a fuctio of the form p( x) ax + a x + a x +... + ax + ax+ a 1 1 1 0 where a, a 1,..., a, a1, a0are real costats ad

More information

3.2 Properties of Division 3.3 Zeros of Polynomials 3.4 Complex and Rational Zeros of Polynomials

3.2 Properties of Division 3.3 Zeros of Polynomials 3.4 Complex and Rational Zeros of Polynomials Math 60 www.timetodare.com 3. Properties of Divisio 3.3 Zeros of Polyomials 3.4 Complex ad Ratioal Zeros of Polyomials I these sectios we will study polyomials algebraically. Most of our work will be cocered

More information

EXAMINATIONS OF THE ROYAL STATISTICAL SOCIETY

EXAMINATIONS OF THE ROYAL STATISTICAL SOCIETY EXAMINATIONS OF THE ROYAL STATISTICAL SOCIETY GRADUATE DIPLOMA, 016 MODULE : Statistical Iferece Time allowed: Three hours Cadidates should aswer FIVE questios. All questios carry equal marks. The umber

More information

Areas and Distances. We can easily find areas of certain geometric figures using well-known formulas:

Areas and Distances. We can easily find areas of certain geometric figures using well-known formulas: Areas ad Distaces We ca easily fid areas of certai geometric figures usig well-kow formulas: However, it is t easy to fid the area of a regio with curved sides: METHOD: To evaluate the area of the regio

More information

CALCULUS BASIC SUMMER REVIEW

CALCULUS BASIC SUMMER REVIEW CALCULUS BASIC SUMMER REVIEW NAME rise y y y Slope of a o vertical lie: m ru Poit Slope Equatio: y y m( ) The slope is m ad a poit o your lie is, ). ( y Slope-Itercept Equatio: y m b slope= m y-itercept=

More information

42H88SW NEWMAN

42H88SW NEWMAN 42H88SW0003 63.8199 NEWMAN 010 TRIPOINT MINES LIMITED, Suite 305-100 Adelaide St. West, Toronto l, Ontario. Gentlemen: Your Company recently conducted a combined magneticelectromagnetic survey over a ten

More information

The z-transform. 7.1 Introduction. 7.2 The z-transform Derivation of the z-transform: x[n] = z n LTI system, h[n] z = re j

The z-transform. 7.1 Introduction. 7.2 The z-transform Derivation of the z-transform: x[n] = z n LTI system, h[n] z = re j The -Trasform 7. Itroductio Geeralie the complex siusoidal represetatio offered by DTFT to a represetatio of complex expoetial sigals. Obtai more geeral characteristics for discrete-time LTI systems. 7.

More information

Curve Sketching Handout #5 Topic Interpretation Rational Functions

Curve Sketching Handout #5 Topic Interpretation Rational Functions Curve Sketchig Hadout #5 Topic Iterpretatio Ratioal Fuctios A ratioal fuctio is a fuctio f that is a quotiet of two polyomials. I other words, p ( ) ( ) f is a ratioal fuctio if p ( ) ad q ( ) are polyomials

More information

CALCULUS AB SECTION I, Part A Time 60 minutes Number of questions 30 A CALCULATOR MAY NOT BE USED ON THIS PART OF THE EXAM.

CALCULUS AB SECTION I, Part A Time 60 minutes Number of questions 30 A CALCULATOR MAY NOT BE USED ON THIS PART OF THE EXAM. AP Calculus AB Portfolio Project Multiple Choice Practice Name: CALCULUS AB SECTION I, Part A Time 60 miutes Number of questios 30 A CALCULATOR MAY NOT BE USED ON THIS PART OF THE EXAM. Directios: Solve

More information

Quantum Annealing for Heisenberg Spin Chains

Quantum Annealing for Heisenberg Spin Chains LA-UR # - Quatum Aealig for Heiseberg Spi Chais G.P. Berma, V.N. Gorshkov,, ad V.I.Tsifriovich Theoretical Divisio, Los Alamos Natioal Laboratory, Los Alamos, NM Istitute of Physics, Natioal Academy of

More information

Problem Cosider the curve give parametrically as x = si t ad y = + cos t for» t» ß: (a) Describe the path this traverses: Where does it start (whe t =

Problem Cosider the curve give parametrically as x = si t ad y = + cos t for» t» ß: (a) Describe the path this traverses: Where does it start (whe t = Mathematics Summer Wilso Fial Exam August 8, ANSWERS Problem 1 (a) Fid the solutio to y +x y = e x x that satisfies y() = 5 : This is already i the form we used for a first order liear differetial equatio,

More information

Principle Of Superposition

Principle Of Superposition ecture 5: PREIMINRY CONCEP O RUCUR NYI Priciple Of uperpositio Mathematically, the priciple of superpositio is stated as ( a ) G( a ) G( ) G a a or for a liear structural system, the respose at a give

More information

a b c d e f g h Supplementary Information

a b c d e f g h Supplementary Information Supplemetary Iformatio a b c d e f g h Supplemetary Figure S STM images show that Dark patters are frequetly preset ad ted to accumulate. (a) mv, pa, m ; (b) mv, pa, m ; (c) mv, pa, m ; (d) mv, pa, m ;

More information

REGRESSION (Physics 1210 Notes, Partial Modified Appendix A)

REGRESSION (Physics 1210 Notes, Partial Modified Appendix A) REGRESSION (Physics 0 Notes, Partial Modified Appedix A) HOW TO PERFORM A LINEAR REGRESSION Cosider the followig data poits ad their graph (Table I ad Figure ): X Y 0 3 5 3 7 4 9 5 Table : Example Data

More information

Position Time Graphs 12.1

Position Time Graphs 12.1 12.1 Positio Time Graphs Figure 3 Motio with fairly costat speed Chapter 12 Distace (m) A Crae Flyig Figure 1 Distace time graph showig motio with costat speed A Crae Flyig Positio (m [E] of pod) We kow

More information

(c) Write, but do not evaluate, an integral expression for the volume of the solid generated when R is

(c) Write, but do not evaluate, an integral expression for the volume of the solid generated when R is Calculus BC Fial Review Name: Revised 7 EXAM Date: Tuesday, May 9 Remiders:. Put ew batteries i your calculator. Make sure your calculator is i RADIAN mode.. Get a good ight s sleep. Eat breakfast. Brig:

More information

Probability, Expectation Value and Uncertainty

Probability, Expectation Value and Uncertainty Chapter 1 Probability, Expectatio Value ad Ucertaity We have see that the physically observable properties of a quatum system are represeted by Hermitea operators (also referred to as observables ) such

More information

Bivariate Sample Statistics Geog 210C Introduction to Spatial Data Analysis. Chris Funk. Lecture 7

Bivariate Sample Statistics Geog 210C Introduction to Spatial Data Analysis. Chris Funk. Lecture 7 Bivariate Sample Statistics Geog 210C Itroductio to Spatial Data Aalysis Chris Fuk Lecture 7 Overview Real statistical applicatio: Remote moitorig of east Africa log rais Lead up to Lab 5-6 Review of bivariate/multivariate

More information

DESCRIPTION OF THE SYSTEM

DESCRIPTION OF THE SYSTEM Sychroous-Serial Iterface for absolute Ecoders SSI 1060 BE 10 / 01 DESCRIPTION OF THE SYSTEM TWK-ELEKTRONIK GmbH D-001 Düsseldorf PB 1006 Heirichstr. Tel +9/11/6067 Fax +9/11/6770 e-mail: ifo@twk.de Page

More information

MODERN GEOPHYt INTRODUCTION

MODERN GEOPHYt INTRODUCTION MODERN GEOPHYt SUITE 5-13 ADELAIDE ST. E. TORONTO - ONTARIO 42A06SE8121 63.1009 ELDORADO 0 10 JU*Jkl.TJLA. JL JL^A^r GEOPHYSICAL SURVEYS ELECTROMAGNETIC (VERTICAL 8r HORIZONTAL) TELEPHONE: MAGNETIC EMPIRE

More information

ANALYSIS OF EXPERIMENTAL ERRORS

ANALYSIS OF EXPERIMENTAL ERRORS ANALYSIS OF EXPERIMENTAL ERRORS All physical measuremets ecoutered i the verificatio of physics theories ad cocepts are subject to ucertaities that deped o the measurig istrumets used ad the coditios uder

More information

Lesson 10: Limits and Continuity

Lesson 10: Limits and Continuity www.scimsacademy.com Lesso 10: Limits ad Cotiuity SCIMS Academy 1 Limit of a fuctio The cocept of limit of a fuctio is cetral to all other cocepts i calculus (like cotiuity, derivative, defiite itegrals

More information

Statistical Fundamentals and Control Charts

Statistical Fundamentals and Control Charts Statistical Fudametals ad Cotrol Charts 1. Statistical Process Cotrol Basics Chace causes of variatio uavoidable causes of variatios Assigable causes of variatio large variatios related to machies, materials,

More information

Holistic Approach to the Periodic System of Elements

Holistic Approach to the Periodic System of Elements Holistic Approach to the Periodic System of Elemets N.N.Truov * D.I.Medeleyev Istitute for Metrology Russia, St.Peterburg. 190005 Moskovsky pr. 19 (Dated: February 20, 2009) Abstract: For studyig the objectivity

More information

Section 13.3 Area and the Definite Integral

Section 13.3 Area and the Definite Integral Sectio 3.3 Area ad the Defiite Itegral We ca easily fid areas of certai geometric figures usig well-kow formulas: However, it is t easy to fid the area of a regio with curved sides: METHOD: To evaluate

More information

Analysis of Experimental Measurements

Analysis of Experimental Measurements Aalysis of Experimetal Measuremets Thik carefully about the process of makig a measuremet. A measuremet is a compariso betwee some ukow physical quatity ad a stadard of that physical quatity. As a example,

More information

Singular value decomposition. Mathématiques appliquées (MATH0504-1) B. Dewals, Ch. Geuzaine

Singular value decomposition. Mathématiques appliquées (MATH0504-1) B. Dewals, Ch. Geuzaine Lecture 11 Sigular value decompositio Mathématiques appliquées (MATH0504-1) B. Dewals, Ch. Geuzaie V1.2 07/12/2018 1 Sigular value decompositio (SVD) at a glace Motivatio: the image of the uit sphere S

More information

SELCO EXPLORATION COMPANY LIMITED

SELCO EXPLORATION COMPANY LIMITED --..-..-...-.....l.iibibiiiiiiiiiiiiiii II III S2J16NW9001 52J16NW0014A1 PASHKOKOGAM LAKE 0 10 SELCO EXPLORATION COMPANY LIMITED GEOPHYSICAL REPORT CLAIMS 200696 TO 200707 PATRICIA MINING DIVISION August

More information

Seunghee Ye Ma 8: Week 5 Oct 28

Seunghee Ye Ma 8: Week 5 Oct 28 Week 5 Summary I Sectio, we go over the Mea Value Theorem ad its applicatios. I Sectio 2, we will recap what we have covered so far this term. Topics Page Mea Value Theorem. Applicatios of the Mea Value

More information

Lecture 8: Solving the Heat, Laplace and Wave equations using finite difference methods

Lecture 8: Solving the Heat, Laplace and Wave equations using finite difference methods Itroductory lecture otes o Partial Differetial Equatios - c Athoy Peirce. Not to be copied, used, or revised without explicit writte permissio from the copyright ower. 1 Lecture 8: Solvig the Heat, Laplace

More information

Math 105: Review for Final Exam, Part II - SOLUTIONS

Math 105: Review for Final Exam, Part II - SOLUTIONS Math 5: Review for Fial Exam, Part II - SOLUTIONS. Cosider the fuctio f(x) = x 3 lx o the iterval [/e, e ]. (a) Fid the x- ad y-coordiates of ay ad all local extrema ad classify each as a local maximum

More information

Question 1: The magnetic case

Question 1: The magnetic case September 6, 018 Corell Uiversity, Departmet of Physics PHYS 337, Advace E&M, HW # 4, due: 9/19/018, 11:15 AM Questio 1: The magetic case I class, we skipped over some details, so here you are asked to

More information

Errors Due to Misalignment of Strain Gages

Errors Due to Misalignment of Strain Gages VISHAY MICO-MEASUEMENTS Strai Gages ad Istrumets Errors Due to Misaligmet of Strai Gages Sigle Gage i a Uiform Biaxial Strai Field Whe a gage is boded to a test surface at a small agular error with resect

More information

17 Phonons and conduction electrons in solids (Hiroshi Matsuoka)

17 Phonons and conduction electrons in solids (Hiroshi Matsuoka) 7 Phoos ad coductio electros i solids Hiroshi Matsuoa I this chapter we will discuss a miimal microscopic model for phoos i a solid ad a miimal microscopic model for coductio electros i a simple metal.

More information

10.2 Infinite Series Contemporary Calculus 1

10.2 Infinite Series Contemporary Calculus 1 10. Ifiite Series Cotemporary Calculus 1 10. INFINITE SERIES Our goal i this sectio is to add together the umbers i a sequece. Sice it would take a very log time to add together the ifiite umber of umbers,

More information

If, for instance, we were required to test whether the population mean μ could be equal to a certain value μ

If, for instance, we were required to test whether the population mean μ could be equal to a certain value μ STATISTICAL INFERENCE INTRODUCTION Statistical iferece is that brach of Statistics i which oe typically makes a statemet about a populatio based upo the results of a sample. I oesample testig, we essetially

More information

Ismor Fischer, 1/11/

Ismor Fischer, 1/11/ Ismor Fischer, //04 7.4-7.4 Problems. I Problem 4.4/9, it was show that importat relatios exist betwee populatio meas, variaces, ad covariace. Specifically, we have the formulas that appear below left.

More information

Analysis Methods for Slab Waveguides

Analysis Methods for Slab Waveguides Aalsis Methods for Slab Waveguides Maxwell s Equatios ad Wave Equatios Aaltical Methods for Waveguide Aalsis: Marcatilis Method Simple Effective Idex Method Numerical Methods for Waveguide Aalsis: Fiite-Elemet

More information

Matsubara-Green s Functions

Matsubara-Green s Functions Matsubara-Gree s Fuctios Time Orderig : Cosider the followig operator If H = H the we ca trivially factorise this as, E(s = e s(h+ E(s = e sh e s I geeral this is ot true. However for practical applicatio

More information

Finite Difference Derivations for Spreadsheet Modeling John C. Walton Modified: November 15, 2007 jcw

Finite Difference Derivations for Spreadsheet Modeling John C. Walton Modified: November 15, 2007 jcw Fiite Differece Derivatios for Spreadsheet Modelig Joh C. Walto Modified: November 15, 2007 jcw Figure 1. Suset with 11 swas o Little Platte Lake, Michiga. Page 1 Modificatio Date: November 15, 2007 Review

More information

NATIONAL SENIOR CERTIFICATE GRADE 12

NATIONAL SENIOR CERTIFICATE GRADE 12 NATIONAL SENIOR CERTIFICATE GRADE MATHEMATICS P FEBRUARY/MARCH 009 MARKS: 50 TIME: 3 hours This questio paper cosists of 0 pages, a iformatio sheet ad 3 diagram sheets. Please tur over Mathematics/P DoE/Feb.

More information

SUPPLEMENT TO MAGNETOMETER 6 ELECTROMAGNETIC SURVEY REPORT. DATED NOVEMBER l, 1973 CIGLEN INVESTMENTS LIMITED CLAIMS GROUP BAD VERMILLION LAKE AREA

SUPPLEMENT TO MAGNETOMETER 6 ELECTROMAGNETIC SURVEY REPORT. DATED NOVEMBER l, 1973 CIGLEN INVESTMENTS LIMITED CLAIMS GROUP BAD VERMILLION LAKE AREA ^ A R l ^ 1974 010 PROJECTS UNIT SUPPLEMENT TO MAGNETOMETER 6 ELECTROMAGNETIC SURVEY REPORT DATED NOVEMBER l, 1973 CIGLEN INVESTMENTS LIMITED CLAIMS GROUP BAD VERMILLION LAKE AREA DISTRICT OF RAINY RIVER

More information

Chapter 1. Complex Numbers. Dr. Pulak Sahoo

Chapter 1. Complex Numbers. Dr. Pulak Sahoo Chapter 1 Complex Numbers BY Dr. Pulak Sahoo Assistat Professor Departmet of Mathematics Uiversity Of Kalyai West Begal, Idia E-mail : sahoopulak1@gmail.com 1 Module-2: Stereographic Projectio 1 Euler

More information

4. Geological maps published by the Ontario Department of Mines.

4. Geological maps published by the Ontario Department of Mines. 52J08NWei45 S2J08NWa6B1 SMYE 010 AMALGAMATED RARE EARTH MINES LTD. *, SAVANT LAKE PROSPECT x ONTARIO INTRODUCTION t This Is a report on a group of 28 claims control led by Amalgamated Rare Earth Mines

More information

LINEAR REGRESSION ANALYSIS. MODULE IX Lecture Multicollinearity

LINEAR REGRESSION ANALYSIS. MODULE IX Lecture Multicollinearity LINEAR REGRESSION ANALYSIS MODULE IX Lecture - 9 Multicolliearity Dr Shalabh Departmet of Mathematics ad Statistics Idia Istitute of Techology Kapur Multicolliearity diagostics A importat questio that

More information

FINALTERM EXAMINATION Fall 9 Calculus & Aalytical Geometry-I Questio No: ( Mars: ) - Please choose oe Let f ( x) is a fuctio such that as x approaches a real umber a, either from left or right-had-side,

More information

Name: Math 10550, Final Exam: December 15, 2007

Name: Math 10550, Final Exam: December 15, 2007 Math 55, Fial Exam: December 5, 7 Name: Be sure that you have all pages of the test. No calculators are to be used. The exam lasts for two hours. Whe told to begi, remove this aswer sheet ad keep it uder

More information

Synopsis of Euler s paper. E Memoire sur la plus grande equation des planetes. (Memoir on the Maximum value of an Equation of the Planets)

Synopsis of Euler s paper. E Memoire sur la plus grande equation des planetes. (Memoir on the Maximum value of an Equation of the Planets) 1 Syopsis of Euler s paper E105 -- Memoire sur la plus grade equatio des plaetes (Memoir o the Maximum value of a Equatio of the Plaets) Compiled by Thomas J Osler ad Jase Adrew Scaramazza Mathematics

More information

Introducti on. Land Survey. Geomagnetic Survey. Geomagnetic Results and Interpretati ons - Conclusions and Recommendations C

Introducti on. Land Survey. Geomagnetic Survey. Geomagnetic Results and Interpretati ons - Conclusions and Recommendations C m M 42A86SW8281 63.42 PRICE 010 C O H T E H l 42A86SW828I 63.42 PRICE 010C Introducti on Land Survey Geomagnetic Survey Geomagnetic Results and Interpretati ons - Conclusions and Recommendations - - -

More information

Economics 250 Assignment 1 Suggested Answers. 1. We have the following data set on the lengths (in minutes) of a sample of long-distance phone calls

Economics 250 Assignment 1 Suggested Answers. 1. We have the following data set on the lengths (in minutes) of a sample of long-distance phone calls Ecoomics 250 Assigmet 1 Suggested Aswers 1. We have the followig data set o the legths (i miutes) of a sample of log-distace phoe calls 1 20 10 20 13 23 3 7 18 7 4 5 15 7 29 10 18 10 10 23 4 12 8 6 (1)

More information

WAONEK-MILLS JPHVSiCAL SURVEYS

WAONEK-MILLS JPHVSiCAL SURVEYS xxxxxx L. i* ^- O PHONE HO, C - 7526 XXXXXXX) WAONEK-MILLS JPHVSiCAL SURVEYS XXXXXAAA SUITE 401, 62 RICHMOND ST. WEST 15 MEREDITH. IEREDITH. C RESCENT TOR.ONTO. TORONTO, CANADA till6ne0082 0815C1 SCHOLES

More information

Math 113 Exam 3 Practice

Math 113 Exam 3 Practice Math Exam Practice Exam 4 will cover.-., 0. ad 0.. Note that eve though. was tested i exam, questios from that sectios may also be o this exam. For practice problems o., refer to the last review. This

More information

Mathematics Extension 1

Mathematics Extension 1 016 Bored of Studies Trial Eamiatios Mathematics Etesio 1 3 rd ctober 016 Geeral Istructios Total Marks 70 Readig time 5 miutes Workig time hours Write usig black or blue pe Black pe is preferred Board-approved

More information

Chapter 2 Descriptive Statistics

Chapter 2 Descriptive Statistics Chapter 2 Descriptive Statistics Statistics Most commoly, statistics refers to umerical data. Statistics may also refer to the process of collectig, orgaizig, presetig, aalyzig ad iterpretig umerical data

More information

(A) 0 (B) (C) (D) (E) 2.703

(A) 0 (B) (C) (D) (E) 2.703 Class Questios 007 BC Calculus Istitute Questios for 007 BC Calculus Istitutes CALCULATOR. How may zeros does the fuctio f ( x) si ( l ( x) ) Explai how you kow. = have i the iterval (0,]? LIMITS. 00 Released

More information

Sound II. Sound intensity level. Question. Energy and Intensity of sound waves

Sound II. Sound intensity level. Question. Energy and Intensity of sound waves Soud. Eergy ad tesity terferece of soud waes Stadig waes Complex soud waes Eergy ad tesity of soud waes power tesity eergy P time power P area A area A (uits W/m ) Soud itesity leel β 0log o o 0 - W/m

More information

magnetic and electromagnetic survey carried out to locate on the ground an aeromagnetic zone and associated In-put anomalies indi

magnetic and electromagnetic survey carried out to locate on the ground an aeromagnetic zone and associated In-put anomalies indi 42IICWMW 63.2293 FLINCH LAKE O1O 6 3- Z* The President and Directors, Consolidated Manitoba Mines Limited. 114 East 90th Street. New York City 10028. New York. U. S. A. Gentlemen: This report describes

More information

John Riley 30 August 2016

John Riley 30 August 2016 Joh Riley 3 August 6 Basic mathematics of ecoomic models Fuctios ad derivatives Limit of a fuctio Cotiuity 3 Level ad superlevel sets 3 4 Cost fuctio ad margial cost 4 5 Derivative of a fuctio 5 6 Higher

More information

ENGI 4421 Probability and Statistics Faculty of Engineering and Applied Science Problem Set 1 Solutions Descriptive Statistics. None at all!

ENGI 4421 Probability and Statistics Faculty of Engineering and Applied Science Problem Set 1 Solutions Descriptive Statistics. None at all! ENGI 44 Probability ad Statistics Faculty of Egieerig ad Applied Sciece Problem Set Solutios Descriptive Statistics. If, i the set of values {,, 3, 4, 5, 6, 7 } a error causes the value 5 to be replaced

More information

MATH 129 FINAL EXAM REVIEW PACKET (Revised Spring 2008)

MATH 129 FINAL EXAM REVIEW PACKET (Revised Spring 2008) MATH 9 FINAL EXAM REVIEW PACKET (Revised Sprig 8) The followig questios ca be used as a review for Math 9. These questios are ot actual samples of questios that will appear o the fial exam, but they will

More information

METHOD OF FUNDAMENTAL SOLUTIONS FOR HELMHOLTZ EIGENVALUE PROBLEMS IN ELLIPTICAL DOMAINS

METHOD OF FUNDAMENTAL SOLUTIONS FOR HELMHOLTZ EIGENVALUE PROBLEMS IN ELLIPTICAL DOMAINS Please cite this article as: Staisław Kula, Method of fudametal solutios for Helmholtz eigevalue problems i elliptical domais, Scietific Research of the Istitute of Mathematics ad Computer Sciece, 009,

More information

Toronto, Ontario November 16, This report may not be reproduced, in whole or in part, without the written permission of Derry, Michener S Booth.

Toronto, Ontario November 16, This report may not be reproduced, in whole or in part, without the written permission of Derry, Michener S Booth. 13 2.1354 L ITTLE 010 GEOPHYSICAL SURVEYS, LITTLE TOWNSHIP CLAIM GROUP OB-F TIMMINS AREA PORCUPINE MINING DIVISION, ONTARIO Toronto, Ontario November 16, 1973 This report may not be reproduced, in whole

More information

SECTION 2 Electrostatics

SECTION 2 Electrostatics SECTION Electrostatics This sectio, based o Chapter of Griffiths, covers effects of electric fields ad forces i static (timeidepedet) situatios. The topics are: Electric field Gauss s Law Electric potetial

More information

TEACHER CERTIFICATION STUDY GUIDE

TEACHER CERTIFICATION STUDY GUIDE COMPETENCY 1. ALGEBRA SKILL 1.1 1.1a. ALGEBRAIC STRUCTURES Kow why the real ad complex umbers are each a field, ad that particular rigs are ot fields (e.g., itegers, polyomial rigs, matrix rigs) Algebra

More information

Tofan Sastranegara, Sotarduga S. Nainggolan, and Imam B. Raharjo

Tofan Sastranegara, Sotarduga S. Nainggolan, and Imam B. Raharjo Proceedigs World Geothermal Cogress 205 Melboure, Australia, 9-25 April 205 The Applicatio of a Triagular Mesh for Gravity Iversio to Recostruct Subsurface Geological Structures i the Hululais Geothermal

More information

Lecture 1. Statistics: A science of information. Population: The population is the collection of all subjects we re interested in studying.

Lecture 1. Statistics: A science of information. Population: The population is the collection of all subjects we re interested in studying. Lecture Mai Topics: Defiitios: Statistics, Populatio, Sample, Radom Sample, Statistical Iferece Type of Data Scales of Measuremet Describig Data with Numbers Describig Data Graphically. Defiitios. Example

More information

INF-GEO Solutions, Geometrical Optics, Part 1

INF-GEO Solutions, Geometrical Optics, Part 1 INF-GEO430 20 Solutios, Geometrical Optics, Part Reflectio by a symmetric triagular prism Let be the agle betwee the two faces of a symmetric triagular prism. Let the edge A where the two faces meet be

More information

Assignment 1 : Real Numbers, Sequences. for n 1. Show that (x n ) converges. Further, by observing that x n+2 + x n+1

Assignment 1 : Real Numbers, Sequences. for n 1. Show that (x n ) converges. Further, by observing that x n+2 + x n+1 Assigmet : Real Numbers, Sequeces. Let A be a o-empty subset of R ad α R. Show that α = supa if ad oly if α is ot a upper boud of A but α + is a upper boud of A for every N. 2. Let y (, ) ad x (, ). Evaluate

More information

Complex Numbers Solutions

Complex Numbers Solutions Complex Numbers Solutios Joseph Zoller February 7, 06 Solutios. (009 AIME I Problem ) There is a complex umber with imagiary part 64 ad a positive iteger such that Fid. [Solutio: 697] 4i + + 4i. 4i 4i

More information

NATIONAL SENIOR CERTIFICATE GRADE 12

NATIONAL SENIOR CERTIFICATE GRADE 12 NATIONAL SENIOR CERTIFICATE GRADE 1 MATHEMATICS P NOVEMBER 01 MARKS: 150 TIME: 3 hours This questio paper cosists of 13 pages, 1 diagram sheet ad 1 iformatio sheet. Please tur over Mathematics/P DBE/November

More information

ROSE WONG. f(1) f(n) where L the average value of f(n). In this paper, we will examine averages of several different arithmetic functions.

ROSE WONG. f(1) f(n) where L the average value of f(n). In this paper, we will examine averages of several different arithmetic functions. AVERAGE VALUES OF ARITHMETIC FUNCTIONS ROSE WONG Abstract. I this paper, we will preset problems ivolvig average values of arithmetic fuctios. The arithmetic fuctios we discuss are: (1)the umber of represetatios

More information

CHAPTER 2. Mean This is the usual arithmetic mean or average and is equal to the sum of the measurements divided by number of measurements.

CHAPTER 2. Mean This is the usual arithmetic mean or average and is equal to the sum of the measurements divided by number of measurements. CHAPTER 2 umerical Measures Graphical method may ot always be sufficiet for describig data. You ca use the data to calculate a set of umbers that will covey a good metal picture of the frequecy distributio.

More information

CHAPTER 10 INFINITE SEQUENCES AND SERIES

CHAPTER 10 INFINITE SEQUENCES AND SERIES CHAPTER 10 INFINITE SEQUENCES AND SERIES 10.1 Sequeces 10.2 Ifiite Series 10.3 The Itegral Tests 10.4 Compariso Tests 10.5 The Ratio ad Root Tests 10.6 Alteratig Series: Absolute ad Coditioal Covergece

More information

THEORETICAL RESEARCH REGARDING ANY STABILITY THEOREMS WITH APPLICATIONS. Marcel Migdalovici 1 and Daniela Baran 2

THEORETICAL RESEARCH REGARDING ANY STABILITY THEOREMS WITH APPLICATIONS. Marcel Migdalovici 1 and Daniela Baran 2 ICSV4 Cairs Australia 9- July, 007 THEORETICAL RESEARCH REGARDING ANY STABILITY THEOREMS WITH APPLICATIONS Marcel Migdalovici ad Daiela Bara Istitute of Solid Mechaics, INCAS Elie Carafoli, 5 C-ti Mille

More information

a is some real number (called the coefficient) other

a is some real number (called the coefficient) other Precalculus Notes for Sectio.1 Liear/Quadratic Fuctios ad Modelig http://www.schooltube.com/video/77e0a939a3344194bb4f Defiitios: A moomial is a term of the form tha zero ad is a oegative iteger. a where

More information

LECTURE 11: POSTNIKOV AND WHITEHEAD TOWERS

LECTURE 11: POSTNIKOV AND WHITEHEAD TOWERS LECTURE 11: POSTNIKOV AND WHITEHEAD TOWERS I the previous sectio we used the techique of adjoiig cells i order to costruct CW approximatios for arbitrary spaces Here we will see that the same techique

More information

MATH 1080: Calculus of One Variable II Fall 2017 Textbook: Single Variable Calculus: Early Transcendentals, 7e, by James Stewart.

MATH 1080: Calculus of One Variable II Fall 2017 Textbook: Single Variable Calculus: Early Transcendentals, 7e, by James Stewart. MATH 1080: Calculus of Oe Variable II Fall 2017 Textbook: Sigle Variable Calculus: Early Trascedetals, 7e, by James Stewart Uit 3 Skill Set Importat: Studets should expect test questios that require a

More information

OBJECTIVES. Chapter 1 INTRODUCTION TO INSTRUMENTATION FUNCTION AND ADVANTAGES INTRODUCTION. At the end of this chapter, students should be able to:

OBJECTIVES. Chapter 1 INTRODUCTION TO INSTRUMENTATION FUNCTION AND ADVANTAGES INTRODUCTION. At the end of this chapter, students should be able to: OBJECTIVES Chapter 1 INTRODUCTION TO INSTRUMENTATION At the ed of this chapter, studets should be able to: 1. Explai the static ad dyamic characteristics of a istrumet. 2. Calculate ad aalyze the measuremet

More information

I PRELIMINARY MAGNETOMETER SURVEY

I PRELIMINARY MAGNETOMETER SURVEY .REPORT O N I PRELIMINARY MAGNETOMETER SURVEY and GEOLOGICAL RECONNAISSANCE L AND K GROUP OF CLAIMS Located 8 Miles East of Princeton, B. C. Similkameen Mining Division Lat. 49' 27' N. Long. 120' 16' W

More information

Homework 7 Due 5 December 2017 The numbers following each question give the approximate percentage of marks allocated to that question.

Homework 7 Due 5 December 2017 The numbers following each question give the approximate percentage of marks allocated to that question. Name: Homework 7 Due 5 December 2017 The umbers followig each questio give the approximate percetage of marks allocated to that questio. 1. Use the reciprocal metric tesor agai to calculate the agle betwee

More information

Fundamental Concepts: Surfaces and Curves

Fundamental Concepts: Surfaces and Curves UNDAMENTAL CONCEPTS: SURACES AND CURVES CHAPTER udametal Cocepts: Surfaces ad Curves. INTRODUCTION This chapter describes two geometrical objects, vi., surfaces ad curves because the pla a ver importat

More information

Student s Printed Name:

Student s Printed Name: Studet s Prited Name: Istructor: XID: C Sectio: No questios will be aswered durig this eam. If you cosider a questio to be ambiguous, state your assumptios i the margi ad do the best you ca to provide

More information

Overview. p 2. Chapter 9. Pooled Estimate of. q = 1 p. Notation for Two Proportions. Inferences about Two Proportions. Assumptions

Overview. p 2. Chapter 9. Pooled Estimate of. q = 1 p. Notation for Two Proportions. Inferences about Two Proportions. Assumptions Chapter 9 Slide Ifereces from Two Samples 9- Overview 9- Ifereces about Two Proportios 9- Ifereces about Two Meas: Idepedet Samples 9-4 Ifereces about Matched Pairs 9-5 Comparig Variatio i Two Samples

More information

MID-YEAR EXAMINATION 2018 H2 MATHEMATICS 9758/01. Paper 1 JUNE 2018

MID-YEAR EXAMINATION 2018 H2 MATHEMATICS 9758/01. Paper 1 JUNE 2018 MID-YEAR EXAMINATION 08 H MATHEMATICS 9758/0 Paper JUNE 08 Additioal Materials: Writig Paper, MF6 Duratio: hours DO NOT OPEN THIS BOOKLET UNTIL YOU ARE TOLD TO DO SO READ THESE INSTRUCTIONS FIRST Write

More information

x 2 x x x x x + x x +2 x

x 2 x x x x x + x x +2 x Math 5440: Notes o particle radom walk Aaro Fogelso September 6, 005 Derivatio of the diusio equatio: Imagie that there is a distributio of particles spread alog the x-axis ad that the particles udergo

More information

CHAPTER 8 SYSTEMS OF PARTICLES

CHAPTER 8 SYSTEMS OF PARTICLES CHAPTER 8 SYSTES OF PARTICLES CHAPTER 8 COLLISIONS 45 8. CENTER OF ASS The ceter of mass of a system of particles or a rigid body is the poit at which all of the mass are cosidered to be cocetrated there

More information

Activity 3: Length Measurements with the Four-Sided Meter Stick

Activity 3: Length Measurements with the Four-Sided Meter Stick Activity 3: Legth Measuremets with the Four-Sided Meter Stick OBJECTIVE: The purpose of this experimet is to study errors ad the propagatio of errors whe experimetal data derived usig a four-sided meter

More information

The picture in figure 1.1 helps us to see that the area represents the distance traveled. Figure 1: Area represents distance travelled

The picture in figure 1.1 helps us to see that the area represents the distance traveled. Figure 1: Area represents distance travelled 1 Lecture : Area Area ad distace traveled Approximatig area by rectagles Summatio The area uder a parabola 1.1 Area ad distace Suppose we have the followig iformatio about the velocity of a particle, how

More information

Two or more points can be used to describe a rigid body. This will eliminate the need to define rotational coordinates for the body!

Two or more points can be used to describe a rigid body. This will eliminate the need to define rotational coordinates for the body! OINTCOORDINATE FORMULATION Two or more poits ca be used to describe a rigid body. This will elimiate the eed to defie rotatioal coordiates for the body i z r i i, j r j j rimary oits: The coordiates of

More information

PSYCHOLOGICAL RESEARCH (PYC 304-C) Lecture 9

PSYCHOLOGICAL RESEARCH (PYC 304-C) Lecture 9 Hypothesis testig PSYCHOLOGICAL RESEARCH (PYC 34-C Lecture 9 Statistical iferece is that brach of Statistics i which oe typically makes a statemet about a populatio based upo the results of a sample. I

More information

Measures of Spread: Variance and Standard Deviation

Measures of Spread: Variance and Standard Deviation Lesso 1-6 Measures of Spread: Variace ad Stadard Deviatio BIG IDEA Variace ad stadard deviatio deped o the mea of a set of umbers. Calculatig these measures of spread depeds o whether the set is a sample

More information

Analysis of Experimental Data

Analysis of Experimental Data Aalysis of Experimetal Data 6544597.0479 ± 0.000005 g Quatitative Ucertaity Accuracy vs. Precisio Whe we make a measuremet i the laboratory, we eed to kow how good it is. We wat our measuremets to be both

More information

1 of 7 7/16/2009 6:06 AM Virtual Laboratories > 6. Radom Samples > 1 2 3 4 5 6 7 6. Order Statistics Defiitios Suppose agai that we have a basic radom experimet, ad that X is a real-valued radom variable

More information

ECE 901 Lecture 12: Complexity Regularization and the Squared Loss

ECE 901 Lecture 12: Complexity Regularization and the Squared Loss ECE 90 Lecture : Complexity Regularizatio ad the Squared Loss R. Nowak 5/7/009 I the previous lectures we made use of the Cheroff/Hoeffdig bouds for our aalysis of classifier errors. Hoeffdig s iequality

More information

1036: Probability & Statistics

1036: Probability & Statistics 036: Probability & Statistics Lecture 0 Oe- ad Two-Sample Tests of Hypotheses 0- Statistical Hypotheses Decisio based o experimetal evidece whether Coffee drikig icreases the risk of cacer i humas. A perso

More information

Academic. Grade 9 Assessment of Mathematics. Released assessment Questions

Academic. Grade 9 Assessment of Mathematics. Released assessment Questions Academic Grade 9 Assessmet of Mathematics 2014 Released assessmet Questios Record your aswers to the multiple-choice questios o the Studet Aswer Sheet (2014, Academic). Please ote: The format of this booklet

More information

Solutions for the Exam 9 January 2012

Solutions for the Exam 9 January 2012 Mastermath ad LNMB Course: Discrete Optimizatio Solutios for the Exam 9 Jauary 2012 Utrecht Uiversity, Educatorium, 15:15 18:15 The examiatio lasts 3 hours. Gradig will be doe before Jauary 23, 2012. Studets

More information

A proposed discrete distribution for the statistical modeling of

A proposed discrete distribution for the statistical modeling of It. Statistical Ist.: Proc. 58th World Statistical Cogress, 0, Dubli (Sessio CPS047) p.5059 A proposed discrete distributio for the statistical modelig of Likert data Kidd, Marti Cetre for Statistical

More information