.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:.999;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:.701000;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:1;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.329411,0,0,.329411,0,0);-ms-transform:matrix(.329411,0,0,.329411,0,0);-webkit-transform:matrix(.329411,0,0,.329411,0,0)}.ls0{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}}.ws1{word-spacing:-.028800px}.ws5{word-spacing:-.013571px}.ws3{word-spacing:-.001178px}.ws8{word-spacing:.010254px}.ws0{word-spacing:.010473px}.ws6{word-spacing:.022429px}.ws4{word-spacing:.023214px}.ws2{word-spacing:1.329196px}.ws7{word-spacing:105.276796px}._4{margin-left:-3.639984px}._0{margin-left:-1.241575px}._2{width:1.532409px}._3{width:19.42282px}._1{width:23.312838px}._6{width:346.29358px}._5{width:425.086000px}.fc0{color:#000}.fs0{font-size:43.636px}.fs1{font-size:68.86px}.y0{bottom:306.351911px}.y16{bottom:312.544832px}.y15{bottom:330.914088px}.y14{bottom:349.295202px}.y13{bottom:367.676317px}.y12{bottom:386.057432px}.y11{bottom:404.426688px}.y10{bottom:422.807802px}.yf{bottom:441.188917px}.ye{bottom:459.570032px}.yd{bottom:527.461568px}.yc{bottom:545.309038px}.yb{bottom:563.168366px}.ya{bottom:581.015835px}.y9{bottom:598.875163px}.y8{bottom:652.42943px}.y7{bottom:688.136228px}.y6{bottom:723.843026px}.y5{bottom:759.549823px}.y4{bottom:890.12689px}.y3{bottom:907.97436px}.y2{bottom:953.393501px}.y1{bottom:998.812643px}.h2{height:32.727px}.h3{height:47.8577px}.h1{height:453.927886px}.h0{height:1109.455094px}.w1{width:232.563924px}.w0{width:783.997365px}.x1{left:94.870269px}.x0{left:284.610808px}.x3{left:292.485040px}.x2{left:338.603850px}

MAT 21B Midterm: MAT21B Final Exam 2008 Winter Version 2

United States

Calculus

Mathematics

Benjamin Morris

University of California - Davis

MAT 21B Study Guide - Final Guide: Proctor, Stapler, Improper Integral

MA 138 Midterm: MA 138 UKY Exam 4 S14

MA 138 Midterm: MA 138 UKY Exam 2 S15

All Subjects

Accounting

Statistics

Computer Science

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

beigecamel74

MAT 21B Midterm: MAT21B Final Exam 2008 Winter Version 2

MAT 21B Full Course Notes

Get access

Related Documents

MAT 21B Study Guide - Final Guide: Proctor, Stapler, Improper Integral

MA 138 Midterm: MA 138 UKY Exam 4 S14

MA 138 Midterm: MA 138 UKY Exam 2 S15