.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}.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:.933594;font-style:normal;font-weight:400;visibility:visible}.ff2{font-family:ff2;line-height:.893555;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff3;src:url(data:application/font-woff;base64,d09GRgABAAAAABMEAA8AAAAAIzwAAQAAAAAAAAAAAAAAAAAAAAAAAAAAAABGRlRNAAABWAAAABwAAAAcPKJnxkdERUYAAAF0AAAAHQAAAB4AJwDKT1MvMgAAAZQAAABKAAAAYGKE6XdjbWFwAAAB4AAAAEcAAAFS8Ib3Z2N2dCAAAAIoAAAEGAAABQYv1fuFZnBnbQAABkAAAAM/AAAFn1066ANnbHlmAAAJgAAAAoIAAAK4ifFFnmhlYWQAAAwEAAAAMQAAADYV3emyaGhlYQAADDgAAAAeAAAAJAoBBcBobXR4AAAMWAAAADwAAAJAMTsBdWxvY2EAAAyUAAAAFgAAAYqCpoI6bWF4cAAADKwAAAAgAAAAIAIaAO9uYW1lAAAMzAAAAO4AAAG560t2FnBvc3QAAA28AAAC1gAACXhVAIpjcHJlcAAAEJQAAAJtAAADc1appT8AAAABAAAAANgScoUAAAAAo0i8OwAAAADBRzkFeJxjYGRgYOABYjEgZmJgBMLDQMwC5jEAAAv/APIAAAB4nGNgYVnHOIGBlYGB1Zh1JgMDoxyEZr7OkMYkxMDAxMDKzAADjAIMCBCQ5prC0MCg8KGYNfSfG1B/KOOuBqAaJCUKDIwAIeMLPgAAeJxjYGBgZoBgGQZGBhDwAfIYwXwWBgMgzQGETEBa4UPuh+L//xGs/4/5p/NPguoCA0Y2BjiXEaSHiQEVMEKsGs4AAGauDc0AeJxdVH9MllUUfs45937fp6lEzUqkxJkwNJlujgIMM2tMZEh+ASJpIk4tlpGQPyYWg9XMAsmYlJa/QoxYARUGqwAxf2xZOZusKVqiIaMyZ04j/d7bsfyr99l9t/e+997zPM+559gFmGLTMEZHpFRjNODO3hrnvRz3uy3AOO9Z1xMTBuCzW+O/Jw/jsRCxSEUXLqGdJiADne4Y8jGPV2OSzm/C5+jEGTyGJWBEUAmi3Lt4A9Eox04kmAjXgjT0B8JwF+5HIj0PH0ZiGbZTD2Zhtp6RhBS8hpX6fkLnr9FD+ocwFAs0ejW2oR3f4SeM0hPj0E1+uua+wEwElcM6tOGMfdS+jjvxJvaiHvvxC8VRLQ3IRdfijrpfdVcspiAeuVis2Ixdum4vvuFx8r6LcOvcB+4IIpV9g6rej4Ma6ypFURblc52s9f52K1yD+jBMOSt7xQxVk45i7NGV3bhOQxRlHMXTOd8Ld3fDjzGIwkTll4nn8BI2oEJVbMUONKKfptNy+pYu8nAu5Q6b4U/3pw/pCJ1wKe6qxhiGsco2GwVYozs34y1s0Z27NNbXiksIUTwlUTLNorm0iV6lPfQXT+RTfF1GSJg8IDmySEqkVwYDNjTHq/GOuQy3Rr0k9XyoZnKm6nwST6EQRViNEpQqu0pFlbrXoGhSPzsUB3Aa5xR96MdvxGRV41CaoJisSKJHKJUy6WlaRkVUQ/uoldrpIA3QFZ7K8ZzAc3guL+NCLuYqbuJm7uDz/KeyTJTHpUhelgbpkiNyXE4amFSTZ54xL5pq02ROmEvmivEs7DhFnM2zO0O7vdlerot2SW6xq3BVin71+D5VE40Y1ZOhWc3HUr05hYoXFGvVu1dU0RZsV+9uurcPrfhSb2mX5vcQjuGk6juNXlzDoJpzU99IGkuTaIr6+zClKOZrnlZRCZVSJW1Vn5upRdFJParSU4VZnMMLeRWXcAXX8DZu407u1kw48Wkm7pEUmS3ZkisLpVi2yNvyjmyXHdIqnXLIsEk0GWalKTdVZrdpNIfND6bHTrZJdqOiybbYr2yf7w7faN9UX9DX6vcF1gYuBDx8isNoRgv+99AGup2a8RFdECOlfJTn8W3cTWXme4rRDEwj2EqswGVleC8d5wcpW/JpvvpXRkspF+9JpOyWVBy1KygoGbQEQVODG/YA8uxG/kTYbpQQDXIDlqOSC0L1LodGIEi1XKc3Zj2mIdZEoJsTTBuN51ju8H9MrUj2+yRBEgNh+lUr55RmMBBGA8iTXq2fs1pbc7lOe0If9fjnKLuQNOqa9UimWi8c9TaHF1Ek11JaqDz0o2xzO2gU9wKh8NAMnqk3LtN9yO34AzXeoPkZ7XwKmdo18v+tnMtae6u102ThBg/XegpqHym04f8AMNthT3icjVNLb9NAEN51QpumKXGfaRMea5YEaBLKU4RQiqntqChCIm2Q7KoHp0lQ2xMnpHLqpaJa4D/wE8aFQ3rjD/AfOHAEiQtnmN2kbs0BYVn295jxzs6OTbP5aOnh4oPq/cq9u3du37p5Y+F6uVScv3b1SiF/mV8y2MUL58/lsnOzmZnpqcmJcT19diw1mhxJDA+dicc0SkoOr/kMCj7EC3xlpSw5b6HQOiX4wFCqRWOA+SqMRSNNjHzxV6TZjzTDSKqzRbJYLjGHM/hic9aj6w0X8Xubewx+KPxU4XhBkTEkhoEZzJndshlQnzlQe7UlHN/G7wWjSYtb3WS5RILkKMJRRJDhLwOaWaIKaBmnGmgkMYZVQZbbDsxxW5YAsbzT6sCzhuvYOcPwyiWgVptvAuHLkC6qEGKpZWDIgmG1DNuW2yFvWVD6LN71dLLpF1Md3mltuBBreXKN8SKua0Pm9bfZE4ofn7DcN6fdXEw4s9tMUiHeMPjQcE+7hnx6Hn4Dc7V8zRc1XPoddrG+xnA1bd9zge7jkkzuRO6qv78ud6Ti7zAY4ct8S+z4eDZZAWR11zjMZs2j319J1mGi6XIDHuW417LPBVNErO5+nDPZXNQplwJ9vN/Y4Gx6AFJjp0E39BRS4RLVV8POUlkRf4ITAazNsBKX454q8tGtENGuYBheHsUs6OCJbMOI5Qu9KnWZD2fyOmfiF8EJ4D++R5XWQBnK67+IhHJOwllD/xhDsQjz83JEhi08U6xxSfG75dKrnvaYv9QZvrB95Bn2tuVVF7D9hiEP+G3PJJtIYK/h9jkjm7lDYi4UPdB86Xw+dqafS2fv2AnTfY6T/IlQQsg0JArhndZnJp2tKtCZf9jdvl9f4/XGussc4Q96W29GWN+vhN4AwaTlxnLaAGm5mHJxKDfCYEncFMTzeA+poe70hhM4lUqhrAa6v9J/eknD+M+k3u+fMku9TtIGZUK1GOUPIjxSXkrEsOB4Qas314VIRjz8wZcDTg8agUkP1tbdI50QdtB0DzWqWf6yF1xGzz1ihJhK1UJVMiYZqVMc2EMtoazckUnInnLjSlC83aNEaYljjZJ2T+trutLwKv8BbV6GbwB4nDXSS2gTYRAH8Pn22bza3Tw2z6bZPM1ubZrNy+DSLDRWWklObak9eDDSqhTEizRQlHoogigohRYR9KCgFQ9NQHNrxYMXLUK92YtQgpe9SKyi3egmpYf58zHM5TffAAZFAOwSOQU40DC0iSAh12hCUqVNityTazimP2ET77TJTrtGU7cP5Rrq9FMsz0Z4li9igXYYrbcvk1N/XhWJTwCAYKk9RlTxVZDgrsKFY/ygwKDkIIPhRs4mxamhBZuxgVUVA7VgOWsz9felG8hbR8aioYF+KGYkJWVAcjIunEg20C/FEvMk+GfcVeFOzJ3SR8fr/PsllyiWWyVVbanMvszIjCZrMnOgMk0oFFraPqMWZDbPOvOIteateT2Sw4i1O/0oJWVzqV4UCkZjR0k5OYedCgVj0Uw6l81lM2yKtR/NsfgbkyFsd4vGOHvx3MSMYe7t6MnpOOa15UJh54DZR5tfBGcG0/fH8VXt+eJw0C9NrMzNXrt+PhR8sFAayCq+aN4nXBhbnMT7ta252fTIGaymrwgwKP/7RmzoO+oDH1SVgNSDGK+Dse7q8r5eyiXRJm+C2AKP35Ewuvv9DVSu88Ixu8wclFoqFHSlJje7SB04WlXCNg9pMUdtFkcEnD16uClvBNlN1gjiDK4IeEg9QBRFpJe4vIx4P+rqIZMeQSmejIaClMPO6fpMmthoK2uPf3/+2v5y890HbFr7KXD11zv3bqxj2uTHlUd7SNi9tXNlDT19uPX95ZNm1zUPQMyT0L2p04qfoisYApKo4GCkyAqOYx4DTVQQuHvip1ximWnJJU3WPXJJ/0PoeDqVHD4+sHkCDgP49qFCwl8IENvwH7J5r90AAHicY2BkYGBgZWDYFn82K57f5iuDPAcDCNy4E9ALp13+ubGsYg0FcjkYmECiAFLWC9UAAAB4nGNgZGBgDf3nxsDALssABCyrGBgZUEEMAEHKAs8AAHicY3rD4MIABEyrGBhY5oBxDctlBj+WswzpIHGGX2ASLM+6hWHIAHZZ2pnN/IV0PSwp1HfHYAAAmIcJ2nicY2Bg0IHCfYxajDGjcKAgAKbZRqAAAAABAAAAxAAzAAIAAAAAAAIAEAAvAFUAAADuAIsAAAAAeJyNj09qwkAUh79oVIrSZdvlLARXkSQIUuk6yy5KdC84hEBIYIy36NqT9Bg9QM/RC7S/0Vl00YUzPN735v3enwFmnInwJ2LKU+ABE1aBhyx4DxxL8xl4pNrvwGOm0aOUUXynl4dLlecB98wDD3nlJXAszUfgkaZ+BR7r/YctLT21rMFyoNQtYNv2dd/YQ1kqeFOm4iTFHqfQVqdmLyjoLtXeOykshpwlqfxG9n/vay5jTaJ/J6pIFT2rXdf2Recqa/Jlajbmzw6KsnWySvI0k/CWnXfKOI5S+R39vOte7Kw71l1rMs24qdUvq7REiQAAeJxt0+XTFmUAhfHnelEJuzvALnz27rUDEBGwAxvlVVHBxFYUFRUFu7u7u3XGv8vR0dlzvnjP7Oz1Yef87i87mhj9e/5aMlo2+r/z5z8Po4nRFCaYwkZszCZMZRrTmcGmbMbmbMGWbMXWbMO2bMf27MCO7MTO7MKu7Mbu7MGe7MVMZrE3+7Av+7E/B3AgB3Ewh3AoszmMMR2BSCJTqDR6DucIjuQojuYYjuU4jucE5jCXeZzIfE5iASezkEUs5hRO5TRO5wzO5CzO5hzOZQnncT4XcCEXcTGXsJRLuYxlTHI5V3Aly7mKq7mGFazkWq7jem7gRm5iFTdzC7dyG7dzB3dyF3ezmnu4lzXcx/08wFoe5CEeZh2P8Cjr2cBjPM4TPMlTPM0zPMtzPM8LvMhLvMwrvMprvM4bvMlbvM07vMt7vM8HfMhHfMwnfMpnfM4XfMlXfM03fMt3fM8P/MhP/Mwv/Mpv/M4fU1etXD5vXOb8965x2uKlKyYXTc4eD9ENEYbQN2mIPEQZog7RhuinD4NjVacKqqhKqqwqqqpqKhlBRpARZAQZQUaQEWQEGUFGkBFlRBlRRpQRZUQZUUaUEWVEGUlGkpFkJBlJRpKRZCQZSUaSkWVkGVlGlpFlZBlZRpaRZWQZRUaRUWQUGUVGkVFkFBlFRpFRZVQZVUaVUWVUGVVGlVFlVBlNy03LTctNy03LTXtNe017ve7ca7nXcq/lXsu9lnvduZfRy+j7Gfrfxs7OGZzRmZzZWZzV2ZzWOmudtc5aZ62z1lnrrHXWOmudtWAtWAvWgrVgLVgL1oK1YC1Yi9aitWgtWovWorVoLVqL1qK1ZC1ZS9aStWQtWUvWkrVkLVnL1rK1bC1by9aytWwtW8vWsrVirVgr1oq1Yq1YK9aKtWKtWKvWqrVqrVqr1qq1aq1aq9aqtWatWWvWmrVmrVlr1pq1Zq1Z66313d9+2Xl0AAB4nG1SXWsTQRS9s42d6Yc1XUNcDWFTtia0axvMg7W0tLvb3T64EKuJmFXBNDXYghJBW5BAKUi1IoYBwWcfS32ZTahsimJ/Sov/wdc4s0b86l3OuTPnDHMG7vpF2YxJGf6lpTTUUBwQ3A/5esjzIWcFS9lmVlUDabL5QbRLzeQYb6PGwPEF9XJGVmczYn/OmHk0ph7tnVePOT5mcurObE59wZHl2OB7cS6zN6bWMrXHtZe1V5EpiMcBQB4mRoC+fboV64v1TdEAfTWmMf2CaQvTh5g+wPQ2pouYXsF0ElMd04uYjuIYkUmUDJFB0k8I6SURIhEgsaBzZOjAnx7rjYrWGxEcCddRSTAnziAhIsE1YGd7XMktWMhlhyvgVlLse0ELUP+NO+yUZiEmu+AWLYVd1d0Ad26yKd1leOluyUeo4XGVSTsBgmIpQB0hbSeYvFBqA0Kd7beJbvc8iG/MK/Py3PD0on0Clbus/y5F/7PcpeefQUXrgDk/a2H1HRZqgas0VKlQaagqSfbeLZTYXtJjObHoJD3UMveNulPVnLLmVDnK7M3GqsK2KqmUb+wLI8V60uXKyqroy1W2r1VtZmh2yjfrJ9h1YZua7UPdKZb8ulG1m6ZhOtqy7bUhjyr+eOOvuNe/4towjir/3xigirhyXCTmGyckNoSdF4kNkdgQiXkjHyY6a2KASyWfgOUt3PvZW9JAP59FOTHiWfHok7lwMDMjymbiIAJoFwZ0jw1qFjvNIawJc8IUFv9hhDXE5TNdS9mcGUkcoN2uFeXysGaBvq7/U09FgeKs2QL8Je3OobTVlNWc7uk/ABYG7DMAAAA=) format("woff")}.ff3{font-family:ff3;line-height:.882324;font-style:normal;font-weight:400;visibility:visible}.m1{transform:matrix(.303829,0,-.101266,.303829,0,0);-ms-transform:matrix(.303829,0,-.101266,.303829,0,0);-webkit-transform:matrix(.303829,0,-.101266,.303829,0,0)}.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)}.ls2{letter-spacing:-.203600px}.ls3{letter-spacing:-.1748px}.ls1{letter-spacing:0}.ls0{letter-spacing:132.9444px}.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:-25.43616px}.ws2{word-spacing:-10.8652px}.ws1{word-spacing:-10.8364px}.ws3{word-spacing:0}._0{margin-left:-1.278584px}._3{width:20.539212px}._2{width:23.519395px}._1{width:65.264506px}.fc0{color:#000}.fs1{font-size:44.16px}.fs2{font-size:46.548405px}.fs0{font-size:48px}.y31{bottom:130.384923px}.y30{bottom:146.679644px}.y2f{bottom:163.896586px}.y2e{bottom:180.037710px}.y2d{bottom:196.332943px}.y2c{bottom:213.549885px}.y2b{bottom:229.844606px}.y2a{bottom:245.985729px}.y29{bottom:262.434559px}.y28{bottom:280.150980px}.y27{bottom:297.52216px}.y26{bottom:313.81688px}.y25{bottom:329.958004px}.y24{bottom:347.175459px}.y23{bottom:364.546126px}.y22{bottom:380.68725px}.y21{bottom:396.981971px}.y20{bottom:413.123094px}.y1f{bottom:430.340549px}.y1e{bottom:446.63527px}.y1d{bottom:463.852212px}.y1c{bottom:480.019341px}.y1b{bottom:496.314062px}.y1a{bottom:512.455185px}.y19{bottom:528.749906px}.y18{bottom:545.966848px}.y17{bottom:562.107972px}.y16{bottom:578.403205px}.y15{bottom:594.544329px}.y14{bottom:610.839050px}.y13{bottom:610.839306px}.y11{bottom:628.055992px}.y12{bottom:628.056248px}.y10{bottom:645.273447px}.yf{bottom:661.568167px}.ye{bottom:677.709291px}.yd{bottom:693.888974px}.yc{bottom:710.183695px}.yb{bottom:726.324819px}.ya{bottom:742.619539px}.y9{bottom:758.760663px}.y8{bottom:774.901787px}.y7{bottom:791.196507px}.y6{bottom:808.413962px}.y5{bottom:824.555086px}.y4{bottom:841.925753px}.y3{bottom:859.143208px}.y2{bottom:875.437929px}.y1{bottom:891.579052px}.y0{bottom:908.053503px}.h2{height:29.92875px}.h4{height:31.024694px}.h3{height:31.696875px}.h1{height:34.453125px}.h0{height:1014.58492px}.w0{width:783.997438px}.x0{left:115.32423px}.x2{left:161.436717px}.x4{left:185.110506px}.x1{left:186.340421px}.x5{left:193.411656px}.x3{left:194.641455px}

STAT 1102 Study Guide - Midterm Guide: Confidence Interval, Test Statistic

United States

Quantitative Methods for Business II

STAT 1102 Study Guide - Midterm Guide: Confidence Interval, Test Statistic

Get access

Related textbook solutions

Introductory Statistics

Related Documents

STAT 1102 Study Guide - Midterm Guide: Central Limit Theorem, Normal Distribution, Confidence Interval

STAT 1102 Study Guide - Midterm Guide: Central Limit Theorem, Normal Distribution, Confidence Interval

STAT 1102 Study Guide - Midterm Guide: Scott B And Beth B, Standardized Test, Takers