.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}}@font-face{font-family:ff1;src:url(data:application/font-woff;base64,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) format("woff")}.ff1{font-family:ff1;line-height:.734863;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:.716797;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:.779297;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.093915,0,0,.093915,0,0);-ms-transform:matrix(.093915,0,0,.093915,0,0);-webkit-transform:matrix(.093915,0,0,.093915,0,0)}.ls1{letter-spacing:0}.ls0{letter-spacing:8px}.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:-45.296px}.ws1{word-spacing:0}._0{margin-left:-10.054685px}._1{margin-left:-1.406246px}.fc0{color:#000}.fs3{font-size:47.999958px}.fs0{font-size:80px}.fs1{font-size:144px}.fs2{font-size:200px}.y0{bottom:0}.y4{bottom:126.394173px}.y3{bottom:143.783421px}.y2{bottom:165.462693px}.y1{bottom:192.600287px}.y5{bottom:820.227813px}.h5{height:36.72653px}.h1{height:58.007812px}.h2{height:104.414062px}.h3{height:143.359375px}.h0{height:297.521802px}.h4{height:826.825108px}.w0{width:229.903210px}.w1{width:784px}.x0{left:0}.x3{left:52.122664px}.x4{left:66.53737px}.x2{left:81.259816px}.x1{left:109.034978px}.x5{left:691.057635px}

[MATH302] - Final Exam Guide - Comprehensive Notes for the exam (70 pages long!)

United States

Ordinary Differential Equations

Mathematics

Schleiniger Gilberto

University of Delaware

Myth, Religion and Art

Urban Schools in Urban Landscapes

Diversity in Secondary Education

Adolescent Development and Educational Psychology

Discrete Mathematics I

An Introduction to Proof

Analytic Geometry and Calculus C

Elementary Linear Algebra

Historical Development of Mathematical Concepts and Ideas

Spanish III - Intermediate

Comparative Genocide

<p>Can someone please help me solve this step by step. I'mrewarding points to those who helped me step by step. I'm usingthis as a study guide to be prepared for the exam.</p> <p><br></p> <p>Find the area of a square with side length 5 square root 2meach.</p> <p><picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/21/2131873.webp" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/21/2131873.png" alt=""></picture></p> <p><br></p> <p>A. 25m2</p> <p>B. 50m2</p> <p>C.250m</p> <p>D. 100m</p>

<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/79/7943519.webp" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/79/7943519.png" alt=""></picture> </div> </div> <div id="f3k" class="hidden">Quiz: Chapter 4 Study Guide Math your answer in the answer box </div> <span class="transcribed-text">Show transcribed image text</span> <span class="transcribed-image-text hidden">Quiz: Chapter 4 Study Guide Math your answer in the answer box </span>

<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/79/7943441.webp" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/79/7943441.png" alt=""></picture> </div> </div> <div id="c34" class="hidden">Chapter 4 Study Guide 0130 ab Math 42of 17 a+ 10 x</div> <span class="transcribed-text">Show transcribed image text</span> <span class="transcribed-image-text hidden">Chapter 4 Study Guide 0130 ab Math 42of 17 a+ 10 x</span> <div class="avatar-comments hide"><div class="comment-box"> <div class="comments-header">Comments</div> <ul class="comments-list"></ul> <div class="leave-comment "></div> </div></div>

[MATH302] - Final Exam Guide - Comprehensive Notes for the exam (85 pages long!)

[MATH302] - Final Exam Guide - Comprehensive Notes for the exam (70 pages long!)

Get access

Related textbook solutions

Calculus

Single Variable Calculus: Early Transcendentals

CALCULUS:EARLY TRANSCENDENTALS

Related Documents

[MATH302] - Final Exam Guide - Comprehensive Notes for the exam (85 pages long!)

MATH302 Final: Complete and Comprehensive Final Exam Study Guide!

[MATH302] - Midterm Exam Guide - Ultimate 48 pages long Study Guide!

Related Questions