.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}}.ff1{font-family:ff1;line-height:.871094;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff2;src:url(data:application/font-woff;base64,d09GRgABAAAAABFgAA8AAAAAIYQAAQAAAAAAAAAAAAAAAAAAAAAAAAAAAABGRlRNAAABWAAAABwAAAAcPKJsQ0dERUYAAAF0AAAAHQAAAB4AJwDKT1MvMgAAAZQAAABDAAAAYGDJCeBjbWFwAAAB2AAAAEoAAAFKQDjm4WN2dCAAAAIkAAAEGAAABQYv1fuFZnBnbQAABjwAAAM/AAAFn1066ANnbHlmAAAJfAAAAPsAAAEMOz5sxmhlYWQAAAp4AAAAMQAAADYVbGe2aGhlYQAACqwAAAAbAAAAJAm9B3pobXR4AAAKyAAAADgAAAJAKowBFWxvY2EAAAsAAAAAFAAAAYoymDJmbWF4cAAACxQAAAAgAAAAIAIaAHhuYW1lAAALNAAAAO0AAAG57Tx2F3Bvc3QAAAwkAAACyQAACXHyCpukcHJlcAAADvAAAAJtAAADc1appT8AAAABAAAAANgSdwIAAAAAo0i8OwAAAADBRzkFeJxjYGRgYOABYjEgZmJgBMLDQMwC5jEAAAv/APIAAAB4nGNgYV7HOIGBlYGB1Zh1JgMDoxyEZr7OkMYkxMDAxMDKzAAGDUBJBiQQkOaaAhRUUFBiDQXxISSKGgUGRgDgRQgNAHicY2BgYGaAYBkGRgYQcAHyGMF8FgYNIM0GpBkZmBgUFJT+/wfywfT/x/cfQdUDASMbA5zDyAQkmBhQASPEigEHLLQzGgAMEwk6AAB4nF1Uf0yWVRR+zjn3ft+nqUTNSqTEmTA0mW6OAgwza0xkSH4BImkiTi2WkZA/JhaD1cwCyZiUlr9CjFgBFQarADF/bFk5m6wpWqIhozJnTiP93tux/Kv32X2397733vM8z7nn2AWYYtMwRkekVGM04M7eGue9HPe7LcA471nXExMG4LNb478nD+OxELFIRRcuoZ0mIAOd7hjyMY9XY5LOb8Ln6MQZPIYlYERQCaLcu3gD0SjHTiSYCNeCNPQHwnAX7kciPQ8fRmIZtlMPZmG2npGEFLyGlfp+Quev0UP6hzAUCzR6NbahHd/hJ4zSE+PQTX665r7ATASVwzq04Yx91L6OO/Em9qIe+/ELxVEtDchF1+KOul91VyymIB65WKzYjF26bi++4XHyvotw69wH7ggilX2Dqt6PgxrrKkVRFuVznaz1/nYrXIP6MEw5K3vFDFWTjmLs0ZXduE5DFGUcxdM53wt3d8OPMYjCROWXiefwEjagQlVsxQ40op+m03L6li7ycC7lDpvhT/enD+kInXAp7qrGGIaxyjYbBVijOzfjLWzRnbs01teKSwhRPCVRMs2iubSJXqU99BdP5FN8XUZImDwgObJISqRXBgM2NMer8Y65DLdGvST1fKhmcqbqfBJPoRBFWI0SlCq7SkWVutegaFI/OxQHcBrnFH3ox2/EZFXjUJqgmKxIokcolTLpaVpGRVRD+6iV2ukgDdAVnsrxnMBzeC4v40Iu5ipu4mbu4PP8p7JMlMelSF6WBumSI3JcThqYVJNnnjEvmmrTZE6YS+aK8SzsOEWczbM7Q7u92V6ui3ZJbrGrcFWKfvX4PlUTjRjVk6FZzcdSvTmFihcUa9W7V1TRFmxX7266tw+t+FJvaZfm9xCO4aTqO41eXMOgmnNT30gaS5Noivr7MKUo5mueVlEJlVIlbVWfm6lF0Uk9qtJThVmcwwt5FZdwBdfwNm7jTu7WTDjxaSbukRSZLdmSKwulWLbI2/KObJcd0iqdcsiwSTQZZqUpN1Vmt2k0h80PpsdOtkl2o6LJttivbJ/vDt9o31Rf0Nfq9wXWBi4EPHyKw2hGC/730Aa6nZrxEV0QI6V8lOfxbdxNZeZ7itEMTCPYSqzAZWV4Lx3nBylb8mm++ldGSykX70mk7JZUHLUrKCgZtARBU4Mb9gDy7Eb+RNhulBANcgOWo5ILQvUuh0YgSLVcpzdmPaYh1kSgmxNMG43nWO7wf0ytSPb7JEESA2H6VSvnlGYwEEYDyJNerZ+zWltzuU57Qh/1+Ocou5A06pr1SKZaLxz1NocXUSTXUlqoPPSjbHM7aBT3AqHw0AyeqTcu033I7fgDNd6g+RntfAqZ2jXy/62cy1p7q7XTZOEGD9d6CmofKbTh/wAw22FPeJyNU0tv00AQ3nVCm6YpcZ9pEx5rlgRoEspThFCKqe2oKEIibZDsqgenSVDbEyekcuqlolrgP/ATxoVDeuMP8B84cASJC2eY3aRuzQFhWfb3mPHOzo5Ns/lo6eHig+r9yr27d27funlj4Xq5VJy/dvVKIX+ZXzLYxQvnz+Wyc7OZmempyYlxPX12LDWaHEkMD52JxzRKSg6v+QwKPsQLfGWlLDlvodA6JfjAUKpFY4D5KoxFI02MfPFXpNmPNMNIqrNFslguMYcz+GJz1qPrDRfxe5t7DH4o/FTheEGRMSSGgRnMmd2yGVCfOVB7tSUc38bvBaNJi1vdZLlEguQowlFEkOEvA5pZogpoGacaaCQxhlVBltsOzHFblgCxvNPqwLOG69g5w/DKJaBWm28C4cuQLqoQYqllYMiCYbUM25bbIW9ZUPos3vV0sukXUx3eaW24EGt5co3xIq5rQ+b1t9kTih+fsNw3p91cTDiz20xSId4w+NBwT7uGfHoefgNztXzNFzVc+h12sb7GcDVt33OB7uOSTO5E7qq/vy53pOLvMBjhy3xL7Ph4NlkBZHXXOMxmzaPfX0nWYaLpcgMe5bjXss8FU0Ss7n6cM9lc1CmXAn2839jgbHoAUmOnQTf0FFLhEtVXw85SWRF/ghMBrM2wEpfjniry0a0Q0a5gGF4exSzo4Ilsw4jlC70qdZkPZ/I6Z+IXwQngP75HldZAGcrrv4iEck7CWUP/GEOxCPPzckSGLTxTrHFJ8bvl0que9pi/1Bm+sH3kGfa25VUXsP2GIQ/4bc8km0hgr+H2OSObuUNiLhQ90HzpfD52pp9LZ+/YCdN9jpP8iVBCyDQkCuGd1mcmna0q0Jl/2N2+X1/j9ca6yxzhD3pbb0ZY36+E3gDBpOXGctoAabmYcnEoN8JgSdwUxPN4D6mh7vSGEziVSqGsBrq/0n96ScP4z6Te758yS71O0gZlQrUY5Q8iPFJeSsSw4HhBqzfXhUhGPPzBlwNODxqBSQ/W1t0jnRB20HQPNapZ/rIXXEbPPWKEmErVQlUyJhmpUxzYQy2hrNyRSciecuNKULzdo0RpiWONknZP62u60vAq/wFtXoZvAHicNY69SsNQHMXPvf/7YdVKAkVsB0n8Ailom6oIXmiEdEy2PkGEiI/hSzTvIAgJXdz6Ak5CJkdxK13EQZNiozgczuE3/DjgCAB+I8cgaJxkDKcm18Kbe5mSryYnvprIqMayxrlW96XJWc0HtmsfurYbcGd5wNLlrRx/PQTiGQDDHV5oRI/YgPsEYlN/q6HRaar2ZnPhHl/udLvRm/WOYTjv91hL7e8dnZ9dDLxtGhWTtCjSScGv/7pY+TgSQCQSvz+v/F2lY84gRUxYVzIm4p2GFjFDe62WR9aHCSsTWZ8mtCqDoalMnX7v/3QiUDo0K32Jbzhihh8IIEN7AHicY2BkYGBgZWDQOHEvO57f5iuDPAcDCNw42rcJTrswMLCks4YCuRwMTCBRAEVFCtMAAAB4nGNgZGBgDWUAAnZZEMmSzsDIgApiABcfAUgAeJxjesPgwgAETKsYGJjXgXEWy1mGdJAYwy8wCZZj3cIwZAC7LO3MZv5Cnj6WFOq6Y7AAAFPoCMV4nGNgYNCBwhCGtlE4cBAAJfBk/wABAAAAxAAMAAIAAAAAAAIAEAAvAFUAAADuADsAAAAAeJyNjj1uwkAQRp/BEEVElEnKLSKlMlrbNKDULlNEhh6JlWXJsqXF3CJ1TpJj5AA5Ry4QPsMWKVKwq915M/PND3DHBxHDiZjxGHjEDcvAY555DxxL8xV4otqfwFNm0YOUUXyryP25auARc54Cj3nlJXAszWfgiaZ+B54q/suGlp5ar8Gxp9QtYNP2dd+4fVnKeVOm4ijFDi/XVcdmJyjoztWD9VI4DBkLrOxa7//el1wuVaI/UYUlZaV2XdsXna+cyRbWrM2fHeTlNsmTzKYSXrPzVhnPQaphR6MJl73YOn+ou9akmnFVqxOlAER9AAAAeJxt09XTVlUYhvH3+lAJA1TsQsVW/PbqLSoqWAjYhI3y2diBiY2tCNjd3d0H/F2MjjP7vk98ZtbMdbR+8xw8o7HRf7NlxWjV6P9m87+P0dho0mgdY0xiK7ZmGyYzhalMY1u2Y3t2YDoz2JGd2JmZ7MKu7Mbu7MGe7MXe7MO+7Mcs9ucADmQ2B3Ewh3Aoh3E4R3AkRzGHoxmnIxBJZAqVRs8xzOVYjuN45nECJ3IS81nAyZzCqZzG6SzkDBaxmCWcyVmczTmcy3mcz1KWsZwVXMCFXMTFXMKlXMZKLucKVjHBlVzF1VzDtVzH9azmBm7kJm7mFm7lNm7nDu5kDXdxN/dwL/dxP2t5gAd5iId5hEd5jHU8zhM8yVM8zTM8y3M8z3peYAMb2cSLvMTLvMKrvMbrvMGbvMXbvMO7vMf7fMCHfMTHfMKnfMbnfMGXfMXXfMO3fMf3/MCP/MTP/MKv/Mbv/MGf/MXfU5asXD2xeGLO+BDdEGGIOEQaIg9RhqhDtCH6qcOH46pOFVRRlVRZVVRV1VQygowgI8gIMoKMICPICDKCjCAjyogyoowoI8qIMqKMKCPKiDKSjCQjyUgykowkI8lIMpKMJCPLyDKyjCwjy8gysowsI8vIMoqMIqPIKDKKjCKjyCgyiowio8qoMqqMKqPKqDKqjCqjyqgymowmo8loMpqMJqPJaDKajCajl9HL6GX0MnoZvYxeRi+jl9H303SD487OGZzRmZzZWZzV2ZzWOmudtc5aZ62z1lnrrHXWOmudtWAimAgmgolgIpgIJoKJYCJ6oWgtWovWorVoLVqL1qK1aC1ZS9aStWQtWUvWkrVkLVlL1rK1bC1by9aytWwtW8vWsrVsrVgr1oq1Yq1YK9aKtWKtWCvWqrVqrVqr1qq1aq1aq9aqtWqtWWvWmrVmrVlr1pq1Zq1Za9Z6a333D2F7d28AAAB4nG1SXWsTQRS9s42d6Yc1XUNcDWFTtia0axvMg7W0tLvb3T64EKuJmFXBNDXYghJBW5BAKUi1IoYBwWcfS32ZTahsimJ/Sov/wdc4s0b86l3OuTPnDHMG7vpF2YxJGf6lpTTUUBwQ3A/5esjzIWcFS9lmVlUDabL5QbRLzeQYb6PGwPEF9XJGVmczYn/OmHk0ph7tnVePOT5mcurObE59wZHl2OB7cS6zN6bWMrXHtZe1V5EpiMcBQB4mRoC+fboV64v1TdEAfTWmMf2CaQvTh5g+wPQ2pouYXsF0ElMd04uYjuIYkUmUDJFB0k8I6SURIhEgsaBzZOjAnx7rjYrWGxEcCddRSTAnziAhIsE1YGd7XMktWMhlhyvgVlLse0ELUP+NO+yUZiEmu+AWLYVd1d0Ad26yKd1leOluyUeo4XGVSTsBgmIpQB0hbSeYvFBqA0Kd7beJbvc8iG/MK/Py3PD0on0Clbus/y5F/7PcpeefQUXrgDk/a2H1HRZqgas0VKlQaagqSfbeLZTYXtJjObHoJD3UMveNulPVnLLmVDnK7M3GqsK2KqmUb+wLI8V60uXKyqroy1W2r1VtZmh2yjfrJ9h1YZua7UPdKZb8ulG1m6ZhOtqy7bUhjyr+eOOvuNe/4towjir/3xigirhyXCTmGyckNoSdF4kNkdgQiXkjHyY6a2KASyWfgOUt3PvZW9JAP59FOTHiWfHok7lwMDMjymbiIAJoFwZ0jw1qFjvNIawJc8IUFv9hhDXE5TNdS9mcGUkcoN2uFeXysGaBvq7/U09FgeKs2QL8Je3OobTVlNWc7uk/ABYG7DMAAAA=) 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:.861816;font-style:normal;font-weight:400;visibility:visible}.ff5{font-family:ff5;line-height:.682617;font-style:normal;font-weight:400;visibility:visible}.ff6{font-family:ff6;line-height:.844238;font-style:normal;font-weight:400;visibility:visible}.ff7{font-family:ff7;line-height:.6875;font-style:normal;font-weight:400;visibility:visible}.ff8{font-family:ff8;line-height:.666504;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)}.ls7{letter-spacing:-.096090px}.ls6{letter-spacing:0}.ls0{letter-spacing:.001241px}.ls4{letter-spacing:.048365px}.ls5{letter-spacing:.096090px}.ls3{letter-spacing:.096411px}.ls2{letter-spacing:29.884071px}.ls1{letter-spacing:36.593574px}.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:-28.827078px}.ws1{word-spacing:-10.8582px}.ws2{word-spacing:0}._0{margin-left:-1.060566px}._1{width:1.021857px}.fc1{color:transparent}.fc0{color:#000}.fs0{font-size:48.045131px}.y2b{bottom:-380.913053px}.y2a{bottom:-361.376368px}.y29{bottom:-342.604543px}.y28{bottom:-323.063370px}.y27{bottom:-304.137162px}.y26{bottom:-284.595989px}.y25{bottom:-265.823651px}.y24{bottom:-247.051825px}.y23{bottom:-228.241404px}.y22{bottom:-209.469066px}.y21{bottom:-190.697241px}.y20{bottom:-171.924902px}.y1f{bottom:-153.153077px}.y1e{bottom:-134.226869px}.y1d{bottom:-114.685696px}.y1c{bottom:-95.913871px}.y1b{bottom:-77.141533px}.y1a{bottom:-57.600359px}.y19{bottom:-38.828021px}.y18{bottom:-19.87681px}.y17{bottom:-.335124px}.y0{bottom:0}.y16{bottom:18.436702px}.y15{bottom:37.209040px}.y14{bottom:56.750213px}.y13{bottom:75.676421px}.y12{bottom:95.217594px}.y11{bottom:113.989419px}.y10{bottom:132.761757px}.yf{bottom:151.533583px}.ye{bottom:170.305921px}.yd{bottom:189.270083px}.yc{bottom:208.811256px}.yb{bottom:228.352942px}.ya{bottom:248.047985px}.y9{bottom:267.589671px}.y8{bottom:286.361496px}.y7{bottom:305.133834px}.y6{bottom:324.675007px}.y5{bottom:343.601215px}.y4{bottom:363.142388px}.y3{bottom:381.914214px}.y2{bottom:400.712197px}.y1{bottom:507.293741px}.h4{height:32.843351px}.h3{height:33.289082px}.h2{height:507.295022px}.h1{height:518.181313px}.h0{height:1014.588763px}.w1{width:783.997438px}.w0{width:784px}.x0{left:0}.x1{left:91.984486px}.x2{left:115.064915px}.x3{left:138.140355px}.x4{left:161.220976px}.x5{left:184.301059px}

MATH 10041 Lecture Notes - Lecture 27: Standard Deviation, Standard Error, Sampling Distribution

United States

Introductory Statistics (Kmcr)

Mathematics

Beverly M Reed

Kent State University

Introduction To Financial Accounting

Introduction To Managerial Accounting

Art As A World Phenomenon (Kfa)

Labor Studies In Technology

Introduction To Management Technology

Human Biology (Kbs)

General Plant Biology

Exploring Business

Introduction To Organic Chemistry (Kbs)

Introduction To Human Communication (Kadl)

Communication Grammar Review

My Story On The Web

Principles Of Microeconomics (Kss)

Principles Of Macroeconomics (Kss)

College Writing II (Kcmp)

Legal Environment Of Business

Introduction To Geography (Kss)

Earth And Life Through Time (Kbs)

Environmental Earth Science (Kbs)

World History: Modern (Divg) (Khum)

Elementary Italian I

Media, Power And Culture (Divd) (Kss)

Principles Of Public Relations

Writing Across Platforms

Algebra For Calculus (Kmcr)

Intuitive Calculus (Kmcr)

Introduction To Computer Applications

Consumer Behavior

Principles Of Marketing

International Marketing

Marketing Policies And Strategies (Elr) (Wic)

Introduction To Public Health

Essentials Of Epidemiology

Prevention And Control Of Diseases

General Psychology (Divd) (Kss)

Quantitative Methods In Psychology I

Child Psychology (Divd) (Kss)

Perception

Introduction To Sociology (Divd) (Kss)

The Art Of The Theatre (Divg) (Kfa)

Introduction To Visual Communication Design

Introduction To Justice Studies

Zombie Outbreak

Public Health Policy And Decision-Making

Cognitive Psychology

Quantitative Reasoning (Kmcr)

MATH 10041 Chapter Notes - Chapter 9.1 & 9.2: Central Limit Theorem, Variance, Statistical Inference

MATH 10041 Chapter Notes - Chapter 9: Statistic, Sampling Distribution, Standard Deviation

MATH 10041 Chapter Notes - Chapter 9: Central Limit Theorem, Confidence Interval, Normal Distribution

MATH 10041 Lecture Notes - Lecture 27: Standard Deviation, Standard Error, Sampling Distribution

Get access

Related textbook solutions

Calculus

Single Variable Calculus: Early Transcendentals

CALCULUS:EARLY TRANSCENDENTALS

Related Documents

MATH 10041 Chapter Notes - Chapter 9.1 & 9.2: Central Limit Theorem, Variance, Statistical Inference

MATH 10041 Chapter Notes - Chapter 9: Statistic, Sampling Distribution, Standard Deviation

MATH 10041 Chapter Notes - Chapter 9: Central Limit Theorem, Confidence Interval, Normal Distribution