.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:.756836;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:.785645;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:8px}.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:-20.8px}.ws1{word-spacing:0}._0{margin-left:-3.026131px}._1{margin-left:-1.838635px}.fc0{color:#000}.fs0{font-size:80px}.fs1{font-size:144px}.fs2{font-size:200px}.y0{bottom:0}.y4{bottom:431.019501px}.y3{bottom:490.318659px}.y2{bottom:564.247824px}.y1{bottom:656.790010px}.h1{height:59.765625px}.h2{height:107.578125px}.h3{height:155.175781px}.h0{height:1014.58492px}.w0{width:783.997438px}.x0{left:0}.x3{left:195.326813px}.x4{left:226.900516px}.x2{left:300.711953px}.x1{left:333.647276px}

ECON 1- Final Exam Guide - Comprehensive Notes for the exam ( 34 pages long!)

United States

Introduction to Economics

Economics

George Sarraf

University of California - Irvine

The Brain and Behavior

Life Sciences

Single-Variable Calculus

Psychology Fundamentals

ECON 1 Lecture Notes - Lecture 1: Demand Curve, Takers, Economic Equilibrium

ECON 1 Lecture Notes - Lecture 4: Demand Curve, Normal Good, Takers

ECON 1 Lecture Notes - Lecture 4: Economic Surplus, Invisible Hand, Economic Efficiency

ECON 1- Final Exam Guide - Comprehensive Notes for the exam ( 34 pages long!)

ECON 1 Full Course Notes

Get access

Related Documents

ECON 1 Lecture Notes - Lecture 1: Demand Curve, Takers, Economic Equilibrium

ECON 1 Lecture Notes - Lecture 4: Demand Curve, Normal Good, Takers

ECON 1 Lecture Notes - Lecture 4: Economic Surplus, Invisible Hand, Economic Efficiency