.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}}@font-face{font-family:ff1;src:url(data:application/font-woff;base64,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) format("woff")}.ff1{font-family:ff1;line-height:.674805;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:.85791;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:-1.2528px}.ls2{letter-spacing:.13px}.ls0{letter-spacing:1.638px}.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:-1.69px}.ws1{word-spacing:-.182px}.ws0{word-spacing:1.1448px}.ws3{word-spacing:121.3388px}._3{margin-left:-3.588px}._2{margin-left:-2.028000px}._0{width:2.052000px}._1{width:4.752px}.fc1{color:#767676}.fc0{color:#000}.fs1{font-size:52px}.fs0{font-size:108px}.y4{bottom:5.124166px}.y2{bottom:10.248333px}.y0{bottom:76.862494px}.y3{bottom:863.995793px}.y1{bottom:890.067680px}.y7{bottom:1749.195643px}.y6{bottom:1780.391567px}.h4{height:20.496665px}.h5{height:35.369141px}.h2{height:42.274372px}.h3{height:71.982422px}.h1{height:880.075555px}.h0{height:1014.58492px}.w3{width:98.640201px}.w2{width:157.568113px}.w1{width:225.463315px}.w0{width:783.997438px}.x0{left:0}.x2{left:11.529374px}.x1{left:49.960621px}.x4{left:61.489995px}.x3{left:215.204350px}

MATH 1LS3 Lecture 16: Lecture 16 NEATEST NOTES

Canada

Calculus for the Life Sciences I

Mathematics

David Lozinski

McMaster University

Cellular and Molecular Biology

Biodiversity, Evolution and Humanity

Foundations of Psychology, Neuroscience & Behaviour

Introductory Chemistry II

<div style="font-family:'Helvetica Neue', Helvetica, Arial;color:#333333;"> <div>How do you find the pattern?<br> <picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/30/3046530.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/30/3046530.jpeg" alt=""></picture> </div> </div> <div id="dqp" class="hidden">0 1 2u o 27 16 10 06 Rules Ralls- Rule ul-2.1.2 710 36 1 22 </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/73/7343655.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7343655.jpeg" alt=""></picture> </div> </div> <div id="em1" class="hidden">3. [10 pts.) Find the following sums ezactly (i.e., to not apor Be sure to explain your reasoning a3+27 16 32 64 0.33 0.35 0.37 7 - (b) 0.3- 31 +ç¦ </div>

<p>Problem 18 <picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/40/4030503.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/40/4030503.jpeg" alt=""></picture></p> <div id="esa" class="hidden">Explain the difference between Determine whether the geometric series is convergent or divergent. If it is convergent, find its sum. 3 - 4 + 16/3 - 64/9 + ... 4 + 3 + 9/4 + 27/16 + ... 10 - 2 + 0.4 - 0.08 + ... 2 + 0.5 + 0.125 + 0.03125 + ...</div>

MATH 1LS3 Lecture 16: Lecture 16 NEATEST NOTES

MATH 1LS3 Full Course Notes

Get access

Related textbook solutions

Calculus

Single Variable Calculus: Early Transcendentals

CALCULUS:EARLY TRANSCENDENTALS

Related Documents

MATH 1LS3 Lecture 20: Lecture 20 NEATEST NOTES

MATH 1LS3 Lecture 13: Lecture 13 NEATEST NOTES!

MATH 1LS3 Chapter 5.3: Textbook 5.3

Related Questions