.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}}.ff1{font-family:ff1;line-height:.938477;font-style:normal;font-weight:400;visibility:visible}.ff2{font-family:ff2;line-height:.938477;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:.992188;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff4;src:url(data:application/font-woff;base64,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) format("woff")}.ff4{font-family:ff4;line-height:.910156;font-style:normal;font-weight:400;visibility:visible}.ff5{font-family:ff5;line-height:1.432;font-style:normal;font-weight:400;visibility:visible}.ff6{font-family:ff6;line-height:.992188;font-style:normal;font-weight:400;visibility:visible}.ff7{font-family:ff7;line-height:.738312;font-style:normal;font-weight:400;visibility:visible}.ff8{font-family:ff8;line-height:.682617;font-style:normal;font-weight:400;visibility:visible}.ff9{font-family:ff9;line-height:.758789;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)}.ls6{letter-spacing:0}.ls5{letter-spacing:.096000px}.ls3{letter-spacing:.176px}.ls1{letter-spacing:.192px}.ls2{letter-spacing:.24px}.ls4{letter-spacing:29.856px}.ls0{letter-spacing:36.576px}.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:-56.16px}.ws1{word-spacing:-48px}.ws2{word-spacing:-22.992px}.ws3{word-spacing:-.048000px}.ws4{word-spacing:0}._0{margin-left:-1.28176px}._1{width:1.064000px}._2{width:2.25776px}.fc0{color:#000}.fs1{font-size:48px}.fs0{font-size:56.16px}.y0{bottom:0}.y30{bottom:121.166035px}.y2f{bottom:138.839285px}.y2e{bottom:156.517658px}.y2d{bottom:174.196032px}.y2c{bottom:191.720681px}.y2b{bottom:209.399054px}.y2a{bottom:228.153503px}.y29{bottom:245.678151px}.y28{bottom:263.394956px}.y27{bottom:281.073330px}.y26{bottom:298.751703px}.y25{bottom:316.276352px}.y24{bottom:335.030801px}.y23{bottom:352.709174px}.y22{bottom:370.233823px}.y21{bottom:388.988271px}.y20{bottom:406.666645px}.y1f{bottom:424.191293px}.y1e{bottom:442.945742px}.y1d{bottom:460.624116px}.y1c{bottom:478.32811px}.y1b{bottom:495.852759px}.y1a{bottom:513.531132px}.y19{bottom:532.285581px}.y18{bottom:549.810229px}.y17{bottom:568.564678px}.y16{bottom:586.243051px}.y15{bottom:604.843775px}.y14{bottom:623.598224px}.y13{bottom:641.276597px}.y12{bottom:658.801246px}.y11{bottom:677.555694px}.y10{bottom:696.194849px}.yf{bottom:714.949298px}.ye{bottom:733.703746px}.yd{bottom:751.38212px}.yc{bottom:769.521668px}.yb{bottom:788.583567px}.ya{bottom:807.18429px}.y9{bottom:825.938739px}.y8{bottom:843.617112px}.y7{bottom:861.756661px}.y6{bottom:880.511109px}.y5{bottom:899.573008px}.y4{bottom:918.199352px}.y3{bottom:936.953801px}.y2{bottom:954.632174px}.y1{bottom:972.771723px}.h2{height:34.945312px}.h3{height:37.523438px}.h1{height:40.886016px}.h4{height:55.104000px}.h0{height:1014.58492px}.w0{width:783.997438px}.x0{left:0}.x2{left:25.364623px}.x3{left:48.423371px}.x4{left:71.482119px}.x5{left:94.571613px}.x6{left:117.630361px}.x7{left:140.683985px}.x8{left:163.742733px}.x1{left:282.918030px}

RSM230H1 Study Guide - Final Guide: Dividend Tax, Limited Voting, Brokerage Firm

Canada

Financial Markets

Rotman Commerce

Fotini Tolias

University of Toronto St. George

Stars and Galaxies

FNCE 2P91 Lecture Notes - United States Treasury Security, Capital Market, Risk Premium

ACCT 201 Lecture Notes - Lecture 17: Capital Asset Pricing Model, Risk-Free Interest Rate, S&P 500 Index

FIN 301 Chapter Notes - Chapter 2: Capital Asset Pricing Model, Corporate Finance, Random Walk Hypothesis

RSM230H1 Study Guide - Final Guide: Dividend Tax, Limited Voting, Brokerage Firm

Get access

Related Documents

FNCE 2P91 Lecture Notes - United States Treasury Security, Capital Market, Risk Premium

ACCT 201 Lecture Notes - Lecture 17: Capital Asset Pricing Model, Risk-Free Interest Rate, S&P 500 Index

FIN 301 Chapter Notes - Chapter 2: Capital Asset Pricing Model, Corporate Finance, Random Walk Hypothesis