.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}.c{position:absolute;border:0;padding:0;margin:0;overflow:hidden;display:block}.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:.691406;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:.910645;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.320260,0,0,.320260,0,0);-ms-transform:matrix(.320260,0,0,.320260,0,0);-webkit-transform:matrix(.320260,0,0,.320260,0,0)}.ls1{letter-spacing:0}.ls0{letter-spacing:.000641px}.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}}.ws2{word-spacing:-40.238758px}.ws3{word-spacing:-38.851214px}.ws0{word-spacing:-.072068px}.ws1{word-spacing:-.055732px}.ws5{word-spacing:0}.ws4{word-spacing:52.435149px}._1{margin-left:-1.010325px}._0{width:1.162812px}._2{width:2.253681px}.fc1{color:#000}.fc0{color:red}.fs1{font-size:53.810546px}.fs2{font-size:55.732351px}.fs0{font-size:72.067696px}.y29{bottom:-386.021906px}.y28{bottom:-366.018868px}.y27{bottom:-346.015830px}.y26{bottom:-326.320275px}.y25{bottom:-306.009754px}.y24{bottom:-286.314199px}.y23{bottom:-266.311161px}.y22{bottom:-246.308123px}.y21{bottom:-226.612567px}.y20{bottom:-206.609529px}.y1f{bottom:-186.606491px}.y1e{bottom:-166.603453px}.y1d{bottom:-146.908411px}.y1c{bottom:-126.905373px}.y1b{bottom:-106.902335px}.y1a{bottom:-86.899297px}.y19{bottom:-67.204254px}.y18{bottom:-47.509211px}.y17{bottom:-27.198178px}.y16{bottom:-7.19514px}.y0{bottom:0}.y15{bottom:12.499903px}.y14{bottom:32.502941px}.y13{bottom:52.505979px}.y12{bottom:72.201534px}.y11{bottom:92.204572px}.y10{bottom:112.207610px}.yf{bottom:131.902653px}.ye{bottom:152.213173px}.yd{bottom:171.908729px}.yc{bottom:191.911767px}.yb{bottom:211.606809px}.ya{bottom:231.609847px}.y9{bottom:251.612885px}.y8{bottom:271.615923px}.y7{bottom:291.926957px}.y6{bottom:311.621999px}.y5{bottom:331.933033px}.y4{bottom:351.628075px}.y3{bottom:371.938596px}.y2{bottom:393.480329px}.y1{bottom:507.293741px}.h5{height:37.388871px}.h4{height:38.724188px}.h3{height:48.842755px}.h2{height:484.571087px}.h1{height:1014.58492px}.h0{height:1014.588763px}.w2{width:761.287317px}.w1{width:783.997438px}.w0{width:784px}.x0{left:0}.x1{left:22.712683px}.x3{left:27.696514px}.x4{left:73.857576px}.x2{left:299.737831px}

SOCC40H3 : Merton functionalism

Canada

Contemporary Sociological Theory

Sociology

Dan Silver

University of Toronto Scarborough

The Psychology of Emotion

All Subjects

Accounting

Mathematics

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

Anthropology

Prealgebra

Algebra

Precalculus

Ethics

Geometry

Probability

Economics

SOCC40H3 : Merton functionalism

Get access