.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}}@font-face{font-family:ff1;src:url(data:application/font-woff;base64,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) format("woff")}.ff1{font-family:ff1;line-height:.921;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:.725;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff3;src:url(data:application/font-woff;base64,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) format("woff")}.ff3{font-family:ff3;line-height:.704000;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:.705000;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)}.ls3{letter-spacing:-.028692px}.ls1{letter-spacing:0}.ls4{letter-spacing:.014346px}.ls2{letter-spacing:.028692px}.ls0{letter-spacing:18.736479px}.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}}.ws2{word-spacing:-.086077px}.ws4{word-spacing:-.050212px}.ws3{word-spacing:-.028692px}.ws1{word-spacing:27.643912px}.ws0{word-spacing:39.348003px}._1{margin-left:-9.823551px}._2{margin-left:-6.746296px}._0{margin-left:-3.249411px}._3{margin-left:-1.327027px}.fc0{color:#000}.fs3{font-size:35.8656px}.fs2{font-size:57.3848px}.fs1{font-size:75.716px}.fs0{font-size:107.5964px}.y3{bottom:131.917817px}.y2{bottom:145.956752px}.y1{bottom:728.938271px}.y0{bottom:769.631838px}.h4{height:24.890726px}.h3{height:40.398899px}.h2{height:54.212656px}.h1{height:77.039022px}.h0{height:1014.58492px}.w0{width:783.997438px}.x0{left:161.24214px}.x1{left:224.973958px}.x3{left:568.696625px}.x2{left:599.669648px}

Mathematics 1228A/B Final: 1228 Study Guide:Previous Exam Questions:Solutions to Quiz Questions copy

Canada

Methods Of Finite Mathematics

Mathematics

Vicki Olds

Western University

<div style="font-family:'Helvetica Neue', Helvetica, Arial;color:#333333;"> <div> <br> <picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7333104.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7333104.jpeg" alt=""></picture> </div> </div> <div id="g6m" class="hidden">2 Find the Maclaurin series ter co in two dliffaront ways, </div>

<div style="font-family:'Helvetica Neue', Helvetica, Arial;color:#333333;"> <div> <br> <picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7337120.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7337120.jpeg" alt=""></picture> </div> </div> <div id="c9h" class="hidden">use the de Grn thonTay lor Series Centered "T your answer rst for m n expandle d d least ter m </div>

<div style="font-family:'Helvetica Neue', Helvetica, Arial;color:#333333;"> <div> <br> <picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7333957.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7333957.jpeg" alt=""></picture> </div> </div> <div id="hij" class="hidden">8.4.35 2. conditionally converg Determine whether the series is absolutely convergent, divergent. Specify which test(s) yo u used 27(1+ Tl ç¤¼(tä¸½ Ter nti </div>

Mathematics 1228A/B Final: 1228 Study Guide:Previous Exam Questions:Solutions to Quiz Questions copy

MATH 1228A/B Full Course Notes

Get access

Related Documents

Mathematics 1228A/B Lecture 6: 1.5 Continued

Mathematics 1228A/B Final: fmLEC6

Mathematics 1228A/B Study Guide - Final Guide: European Route E47, Indian Anna

Related Questions