.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:.895996;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:.666504;font-style:normal;font-weight:400;visibility:visible}.ff3{font-family:ff3;line-height:.666504;font-style:normal;font-weight:400;visibility:visible}.ff4{font-family:ff4;line-height:.904297;font-style:normal;font-weight:400;visibility:visible}.ff5{font-family:ff5;line-height:.682617;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff6;src:url(data:application/font-woff;base64,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) format("woff")}.ff6{font-family:ff6;line-height:.722656;font-style:normal;font-weight:400;visibility:visible}.ff7{font-family:ff7;line-height:.895996;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)}.v3{vertical-align:-6.240624px}.v2{vertical-align:-3.360936px}.v0{vertical-align:0}.v1{vertical-align:2.4px}.ls6{letter-spacing:0}.ls2{letter-spacing:.096000px}.ls5{letter-spacing:.19264px}.ls3{letter-spacing:36.92448px}.ls0{letter-spacing:42.68368px}.ls1{letter-spacing:42.68528px}.ls4{letter-spacing:42.805680px}.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:-18.3264px}.ws1{word-spacing:-18.24672px}.ws2{word-spacing:-10.848px}.ws3{word-spacing:0}._0{margin-left:-1.046924px}._1{width:1.672894px}.fc1{color:transparent}.fc0{color:#000}.fs1{font-size:39.84px}.fs3{font-size:44.16px}.fs2{font-size:48px}.fs0{font-size:72px}.y29{bottom:130.385107px}.y28{bottom:149.1393px}.y27{bottom:167.893492px}.y26{bottom:186.647684px}.y25{bottom:205.556114px}.y24{bottom:224.310378px}.y0{bottom:240.195293px}.y23{bottom:245.101567px}.y22{bottom:262.011288px}.y21{bottom:282.610580px}.y20{bottom:301.365056px}.y1f{bottom:319.043402px}.y1e{bottom:338.873953px}.y1d{bottom:355.783674px}.y1c{bottom:374.384569px}.y1b{bottom:393.138846px}.y1a{bottom:412.047019px}.y19{bottom:430.647643px}.y18{bottom:449.402348px}.y17{bottom:467.874839px}.y16{bottom:486.321809px}.y15{bottom:506.152389px}.y14{bottom:523.062081px}.y13{bottom:543.814783px}.y12{bottom:562.569005px}.y11{bottom:579.478725px}.y10{bottom:599.001655px}.yf{bottom:616.987835px}.ye{bottom:636.510765px}.yd{bottom:655.265571px}.yc{bottom:675.095893px}.yb{bottom:691.890561px}.ya{bottom:711.567504px}.y9{bottom:730.321796px}.y8{bottom:750.152276px}.y7{bottom:767.061997px}.y6{bottom:785.816189px}.y5{bottom:804.570965px}.y4{bottom:823.479139px}.y3{bottom:844.078800px}.y2{bottom:872.210216px}.y1{bottom:900.341633px}.hd{height:28.212501px}.hb{height:28.610935px}.h7{height:28.610939px}.ha{height:28.612498px}.h9{height:31.571873px}.h8{height:31.573437px}.hc{height:31.696875px}.h6{height:33.973437px}.h3{height:34.371875px}.h5{height:34.453125px}.h4{height:34.851562px}.h2{height:51.679688px}.h1{height:597.605890px}.h0{height:1014.58492px}.w1{width:548.28579px}.w0{width:783.997438px}.x1{left:92.265481px}.x2{left:96.570037px}.x0{left:119.777386px}.x4{left:131.153035px}.x3{left:154.211784px}.x5{left:165.741119px}.x9{left:188.799906px}.x6{left:200.32928px}.x7{left:223.387951px}.x8{left:234.917325px}

Statistical Sciences 2244A/B Study Guide - Quiz Guide: Simple Random Sample, Sampling Frame

Canada

Statistics For Science

Statistical Sciences

Jennifer Waugh

Western University

Introduction To Sociocultural Anthropology

Calculus And Probability With Biological Applications

Biochemistry And Molecular Biology

Biology For Science I

Biology For Science II

Cell Biology

Calculus I

Introduction To  Psychology

Child Development

Physics For The Biological Sciences II

Discovering Chemical Structure

Discovering Chemical Energetics

Organic Chemistry For Life Sciences

Physics For The Biological Sciences I

Foundation of Visual Arts

Statistical Sciences 2244A/B Lecture Notes - Lecture 2: Confounding, Dependent And Independent Variables, Frankenmuth, Michigan

Statistical Sciences 2244A/B Chapter Notes - Chapter 15: Central Limit Theorem, Inference, Statistical Inference

Statistical Sciences 2244A/B Study Guide - Quiz Guide: Confidence Interval, National Health And Nutrition Examination Survey, Statistical Hypothesis Testing

Statistical Sciences 2244A/B Study Guide - Quiz Guide: Simple Random Sample, Sampling Frame

Get access

Related Documents

Statistical Sciences 2244A/B Lecture Notes - Lecture 2: Confounding, Dependent And Independent Variables, Frankenmuth, Michigan

Statistical Sciences 2244A/B Chapter Notes - Chapter 15: Central Limit Theorem, Inference, Statistical Inference

Statistical Sciences 2244A/B Study Guide - Quiz Guide: Confidence Interval, National Health And Nutrition Examination Survey, Statistical Hypothesis Testing