.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:.733887;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}.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: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:0}._0{margin-left:-1.406246px}.fc0{color:#000}.fs0{font-size:80px}.fs1{font-size:144px}.fs2{font-size:200px}.y0{bottom:0}.y4{bottom:431.019245px}.y3{bottom:490.318659px}.y2{bottom:564.247568px}.y1{bottom:656.790010px}.h1{height:57.929688px}.h2{height:104.273438px}.h3{height:143.359375px}.h0{height:1014.58492px}.w0{width:783.997438px}.x0{left:0}.x3{left:177.744517px}.x4{left:226.900388px}.x2{left:303.281466px}.x1{left:357.615563px}

[BL ST 7] - Final Exam Guide - Ultimate 22 pages long Study Guide!

United States

Introduction to Caribbean Studies

Black Studies

Strongman

University of California - Santa Barbara

Introductory Cultural Anthropology

Survey: Pre-Columbian Art

Art Survey III: Modern-Contemporary Art

Introduction to Chicano/a Studies

Introduction to Literary Study

English and American Literature from 1650-1789

Introduction to Shakespeare

Nutrition For Health

Gender and Power: Introduction to Feminist Studies

Dinosaurs

The American People

Ghosts of the Gothic

Antarctica: The Last Place on Earth

Modern Arab Culture

Introduction to LGBTQ Studies

I need ACS past test of physical chemistry in 2016 or 2017. I had got a study guide, but there is no 2016 or 2017 exam.

<div>What are the electron sources for the two electron transportchains of the light reactions (light and dark reactions)? I think it is Photosynthesis I and II. This isfrom the study guide for my final exam coming up. Please help me beable to answer this question correctly. Is my answers correct? Ifnot please provide an explaination with a correct answer.</div> <div>Thank You!</div>

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. Find the area of a square with side length 5 square root 2meach. <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> A. 25m2 B. 50m2 C.250m D. 100m

[BL ST 7] - Final Exam Guide - Ultimate 22 pages long Study Guide!

Get access

Related Documents

[RG ST 82] - Final Exam Guide - Everything you need to know! (24 pages long)

[BL ST 1] - Final Exam Guide - Everything you need to know! (60 pages long)

[PSY 1] - Final Exam Guide - Comprehensive Notes for the exam (266 pages long!)

Related Questions