.pf{position:relative;background-color:#fff;overflow:hidden;margin:0;border:0}.pc{position:absolute;border:0;padding:0;margin:0;top:0;left:0;width:100%;height:100%;overflow:hidden;display:block;transform-origin:0 0;-ms-transform-origin:0 0;-webkit-transform-origin:0 0}.bi{position:absolute;border:0;margin:0}.t{position:absolute;white-space:pre;font-size:1px;transform-origin:0 100%;-ms-transform-origin:0 100%;-webkit-transform-origin:0 100%;unicode-bidi:bidi-override;-moz-font-feature-settings:"liga" 0}.t:after{content:''}.t:before{content:'';display:inline-block}.t span{position:relative;unicode-bidi:bidi-override}._{display:inline-block;color:transparent;z-index:-1}.pi{display:none}@media screen{.pf{margin:13px auto;box-shadow:1px 1px 3px 1px #333;border-collapse:separate}}@font-face{font-family:ff1;src:url(data:application/font-woff;base64,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) format("woff")}.ff1{font-family:ff1;line-height:.811035;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff2;src:url(data:application/font-woff;base64,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) format("woff")}.ff2{font-family:ff2;line-height:.730469;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff3;src:url(data:application/font-woff;base64,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) format("woff")}.ff3{font-family:ff3;line-height:.759843;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.247474,0,0,.247474,0,0);-ms-transform:matrix(.247474,0,0,.247474,0,0);-webkit-transform:matrix(.247474,0,0,.247474,0,0)}.ls0{letter-spacing:-8px}.ls1{letter-spacing:0}.sc0{text-shadow:-.015em 0 transparent,0 .015em transparent,.015em 0 transparent,0 -.015em transparent}@media screen and (-webkit-min-device-pixel-ratio:0){.sc0{-webkit-text-stroke:.015em transparent;text-shadow:none}}.ws0{word-spacing:0}._0{margin-left:-1.056000px}.fc0{color:#fff}.fs2{font-size:168px}.fs1{font-size:184px}.fs0{font-size:264px}.y0{bottom:0}.y4{bottom:19.302957px}.y3{bottom:213.074950px}.y2{bottom:261.332343px}.y1{bottom:342.998701px}.h3{height:126px}.h2{height:132.609375px}.h1{height:198px}.h0{height:605.815887px}.w1{width:468.220449px}.w0{width:783.997030px}.x0{left:0}.x1{left:60.38361px}.x3{left:157.888291px}.x2{left:308.972042px}

Mathematics 1229A/B Study Guide - Fall 2018, Comprehensive Midterm Notes -

Canada

Methods Of Matrix Algebra

Mathematics

A. Ghorbanpour

Western University

All Subjects

Accounting

Statistics

Computer Science

Calculus

Psychology

Management

Biology

Physics

Chemistry

Electrical Engineering

Mechanical Engineering

Marketing

Music

History

Project Management

Business

Architecture

Geography

Science

Nursing

Information Technology

Engineering

English

Finance

Philosophy

Astronomy

Communications

Sociology

Anthropology

Prealgebra

Algebra

Precalculus

Ethics

Geometry

Probability

Economics

whitegnu126

Mathematics 1229A/B Study Guide - Fall 2018, Comprehensive Midterm Notes -

MATH 1229A/B Full Course Notes

Get access