.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}.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:.85791;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff2;src:url(data:application/font-woff;base64,d09GRgABAAAAAApAAA4AAAAADegAAQAAAAAAAAAAAAAAAAAAAAAAAAAAAABGRlRNAAABRAAAABwAAAAcc3zaTEdERUYAAAFgAAAAHAAAAB4AJwAWT1MvMgAAAXwAAAAoAAAAVgiaCChjbWFwAAABpAAAAIEAAAF6DbIsN2N2dCAAAAIoAAAABAAAAAQARAURZ2FzcAAAAiwAAAAIAAAACP//AANnbHlmAAACNAAABgoAAAeY69/SHmhlYWQAAAhAAAAAMQAAADYlWT/7aGhlYQAACHQAAAAdAAAAJApzBABobXR4AAAIlAAAAD4AAABANc0EkWxvY2EAAAjUAAAAIgAAACINLAsgbWF4cAAACPgAAAAeAAAAIACLAN1uYW1lAAAJGAAAAPEAAAIcSv8hCHBvc3QAAAoMAAAANAAAAEvIVZ56AAAAAQAAAADYEnKFAAAAAMncnXAAAAAA0Y3KVnicY2BkYGDgAWIxIGZiYARCfiBmAfMYAARDAD54nGNgZF7HOIGBlYFYwIHGV2AoYC36N5mBgbWIMRfIZwQJAgCfBQTPeJxjYGBgZoBgGQZGBhAoAfIYwXwWhgggLcQgABRhYlBgUGPQYzBlcGZIZMhgKPj/HyinwKDKoMtgjBD7//j//f83/1/9f+L/6v9L/8+DmokGGNkY4BKMTECCCV0BxEkMLKwQPhs7iOTg5EJRxY3NbDjggVC8UC4fXsX0BwAu5xgQAAAAAEQFEQAAAAH//wACeJxlVVtsG8cVndnZ2aXIfXjJXb4kUuJTFGWRMkmREkXStCVSlEjTkiVZlqyHRSmqbIt2Zdd16xcSB4EttwmSuh9G0QRGYsNIgiCx/1zAKJCPwHBgIED61370q39F0xZtUVmiOruklKL9mJ2dyzvLc885dwZQYBAAahlPAgRYEHoMQTj1hKXBnyOPGfyH1BNEkVfwGKlhrIafsAzcSj2BajwquSSfS3INUm01L7xXW8WTm58O0i8BADQAO3+ld3ABTIBVcA1cB8AUy1CJEOohUzTipBRZoFgnsmRQGjZCDliPRSNxJyS/I487RLVrE22SnRTJ7YmFKI9boBBZRiPaB0kCutKSPXMk2O/b55/cqJQvlQO+iVsV34lTyxGrv0XEnMUoWkSd4ou7osW426CXDAyk9c12U/ehqWRgeuXiQObsdC5s+9c+V8Q9dm7AaYmUE/1jMctl33B1qHtqNO/sra7MB/rLYXkTjsSXF06Gk7PlvDe5NhH1Dy70JRdn5+Oh5deWulrLU7Ph9iZOhyAj8HLq4lol2JEgkLFkMlk5HSP6sxFvustmDqZLs8jozAwe7Q6VCkMdbf2hltbY4W1j33zOL3u6Ww6cPnsm6hsqFNAdQimAYAQ+pwLUfiCShcx4XG5/TywedRHqqMA+vjbHSxIPP2IMOhpuOhRzS4sZcyay7+HOv+EoeAoMAPjIvvq2iBmO+g+EfeqY6ff7kmSQ3PWdv6AbuBWcUP9DIGSHGC27zrfKfycksqgy9sNGRFXEUw8ye9oqToRuJNY+PJP94VRSYDHiDU2JqYv5wtqIr3vm5tjrDG9gGT2vW8+vj3Y6+qaS6eUjB/SMnkUUozP2jq32T795POjKzqUG1sfDsDrx85Ves7ON40TLPqfZHXD7cwu9qcW8n+FlkTfxjH9oKd01mnJ7O700p0gGSeCNXre1e0KVd7xXTzGxY1VidxDf2UQvsAyCIKQx2QkluVGB5GoUl4AZpNUiqUx5oAu9MBkfMILFKFkEvP27JsGAKdzEwH9g0dKmWLxW/oEk135L1cLwW1i1OGq/Z/QMTZMH9GGOIJSNkh6lWQOLaJZjtz61o9atV5quq4TzW1gAmf/mvN4T0T2KNd2kht6KKr+UgWoKujV47bPV1NpEj4BpCrGEws6RanHoykx0/8zG7MFJr93aaqfadYIem4w1yVPsufDx+QR8/wf3z/WZbDa+iZDHyQJrb7V7SpfG86fzbt7mhVstrawg85a22gqmEpXbdQ+e3fk7zeFm0Kd6SWAasqtYGaVBomoHpdGgKkCao2jWlF28Ubry1c+Ko+99fTVZnR1uZjWwrBAd/8n4yXvVdO+ZXy+N/fR4QmR0GH1hMAqcqTPonHzw3a8+ePX5nNm9v5kTTZygiLqOSMfwO9/ceuP5RoG8Yt5MNFU5dKEvQRRkNWSQIIFpqM0Nt/6PVWlNXraO1kwOnQRy8YpRsvLpu0eH1svBzIX7lXet8eOZ1KlCWDMmY8uOn+qee/2o+/LDwlrBszQzdDUn6w0YG/SvHS74cpV08fyIr5ycTjkdXgdtkDjFZnM7jF0TV8tP7ZF8V3luuKTx+Ih48C18AUQ0tA3z1YVmv3fj7mHZkFpBbzG8RTJaeMYeG4vn7pTIUjMkFurhkV+OTF8puuRd71G2idPFjsrC9uXdCB5UK1Ftsv31sSOpldungNoTj2p30TPCXxCk91xItf8fEkejLdgGl6zkhKrO6Fl06RfzgfzAgG8PEq+IIrFIsFQa7arcmWq/bu1bKHhzhXJncaOYW8o44J9+9JubQ5I37q917YKivyMPhMjyzc6DQbl487NLpbfPHZZDw/Haj08uDlQ3gHa/kM5FL0nPqPdWHzhCMJPbSBsEsqgejyrs9li8cUr5v1c+nqjXgOQ9L2i1oZdbi2h865/UG95DJ2LYrOhJx9B2RT5wKCCdqLQf7G5jETnIsI4NJAZcuZUB9x8ZlXeryDCiVS2awcLm37Dwqpe++eoGMqfmsx74iY6laEw/tyjNoax3dFZSJNQkcpxJx5qMvP/wzPa13S80ZvAfHPBqxQAAeJxjYGRgYGAyPRx88Bp3PL/NVwZ5DgYQeDDpwWwE/W8yy3/WIiCXg4EJJAoAh0YNpgAAAHicY2BkYGAt+jcZSMYwAAHLfwZGBlQgAABZ/AN/AAAAeJxjesPgwgAETKsYGFh4GBgYzzMwsMYA+cUMXozfGJay8DEUArEZEGeweDBkMx8F0poMy8GYj0EPAEgvCo8AAAAAACwALAAsACwALADWAPIBCAF6AcICGAJkArwDBANcA8wAAHicY2BkYGAQYKhjYGEAASYgW58hDczWAxEAF1YBaQAAeJylj8FqAjEURU90lJa6dNFlllIZGSNuZlOsOKUgXbqugoxDZUKj39Lv6C/1T3rThq66KJiQl5PLfUkuMOAdQxyGIXeJO2Q8Je5S8JE4Y2huEvcYmDJxX/qbnCa7ljL67orc4Yr7xF1eeE6cyfOZuMetsYn7jMwji9+5YsySLUcadgTVnLVqzYEzLOJYjZfbY7MLTb5u6oPUB7zmq8B71UqHVu64B3XusTgmSmUptf772o/bMZM613K6IZ6ofHuufKj31k0KW9q/fiXZzfJ57gqnjgsDbpQhcJItJrNMUxo2+3BqfGun+selr3wBzCNTMgAAAHicY2BiwA8EgJiRgYmBmYGDgRPIE2QQYxBnkGBQY3Bh8GYIZmTi8EvMTfVN1TMAACujBDQ=) format("woff")}.ff2{font-family:ff2;line-height:.858887;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:.85791;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.053540,0,0,.053540,0,0);-ms-transform:matrix(.053540,0,0,.053540,0,0);-webkit-transform:matrix(.053540,0,0,.053540,0,0)}.ls3{letter-spacing:-.021333px}.ls4{letter-spacing:-.010667px}.ls1{letter-spacing:0}.ls0{letter-spacing:.016199px}.ls2{letter-spacing:.021333px}.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}}.ws1{word-spacing:-53.994734px}.ws0{word-spacing:-28.336px}.ws2{word-spacing:-26.986599px}.fc1{color:#767676}.fc0{color:#000}.fs2{font-size:53.3332px}.fs0{font-size:56px}.fs1{font-size:106.6668px}.y0{bottom:0}.y5{bottom:1.252826px}.y3{bottom:2.013088px}.y1{bottom:911.070199px}.y4{bottom:933.473301px}.y2{bottom:937.756468px}.h5{height:3.85485px}.h3{height:7.495541px}.h6{height:36.275951px}.h2{height:38.089844px}.h4{height:72.604257px}.h0{height:949.3253px}.h1{height:949.363849px}.w2{width:130.208261px}.w3{width:130.422419px}.w0{width:783.997216px}.w1{width:784.033623px}.x0{left:0}.x3{left:2.141583px}.x2{left:8.138016px}.x1{left:10.25283px}.x4{left:46.258198px}

MATH 1401 Lecture : MATH - 53 &amp; 54

United States

Introduction to Statistics

Mathematics

University of West Georgia

<p>Harold loves to eat cookies. He eats 1/4 of the package on Monday. On Tuesday, he eats 13 cookies. On Wednesday, he eats 1/2 as many as he did on Monday. If there are 22 cookies left in the package on Thursday, how many cookies did he start with?&nbsp;</p>
<p>&nbsp;</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/73/7330209.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/73/7330209.jpeg" alt=""></picture> </div> </div> <div id="de2" class="hidden">Homework 4 to hand in (Due: Thursday, Nov 30) 1. Sketch the graph of a function that satisfies all of the piven conditions . Find algebraically the absolute (global) extreme values of the following functions b) str)-e-on [0, 1] </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/28/2894782.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/28/2894782.jpeg" alt=""></picture> </div> </div> <div id="i6u" class="hidden">My Victoria Alalade-Placement Assessment Math Exam: Placement Exams: Student Eng Due: Thursday 1 Unproctored Placement Assessment Simplify the expression by using a double-angle formula. 2sin 50 cos 50 I Don't Know </div>

MATH 1401 Lecture : MATH - 53 & 54

Get access

Related textbook solutions

Calculus

Single Variable Calculus: Early Transcendentals

CALCULUS:EARLY TRANSCENDENTALS

Related Documents

MATH 1401 Lecture : MATH - 51 & 52

MATH 1401 Lecture : MATH - 3

MATH 1401 Lecture : MATH - 4

Related Questions