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Answer: Derivative of is Step-by-step explanation:Rewrite for can find derivat...

Since is multivariable functions of three independent variables , then total d...

Answer: is any nonzero real numbers made invertible.Step-by-step explanation: ...

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<p>Let <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="f(x)%20%3D%20x%5E2%20%2B%204x-1" /> and <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="g%20(x)%20%3D%202x%20-%203" />. Determine <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="2%20f(x)-%20g(x)" />.</p>
<div>◯&nbsp; <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="2%20x%5E2%2B6%20x%2B1" /> &nbsp;</div>
<div>◯&nbsp; <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="2%20x%5E2%2B2%20x-5" /> &nbsp;</div>
<div>◯&nbsp; <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="-6%20x%5E2%2B2%20x-5" /> &nbsp;</div>
<div>◯&nbsp; <img class="fm-editor-equation" src="data:image/png;base64,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" data-mlang="latex" data-equation="2%20x%5E2-3" /> &nbsp;</div>
<div>&nbsp;</div>

<p>Differentiate.</p> <p><em>f</em>(<em>w</em>) = w / ( w + (a/w))</p>

<p>Find the total differential of<br>w=x^2y+y^2z+xz^2</p>

<div style="font-family:'Helvetica Neue', Helvetica, Arial;color:#333333;" align="left"> <p dir="ltr"><picture><source srcset="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/23/2326858.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/23/2326858.jpeg" alt=""></picture></p> </div> <p dir="ltr"><br></p> <div id="f3m" class="hidden">Find the value of k for which A = [3 1 k+1 0 k k k minus 1 3 5] is invertible.</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/95/9525247.jpeg" type="image/webp"></source><img src="https://prealliance-textbook-qa.oneclass.com/qa_images/homework_help/question/qa_images/95/9525247.jpeg" alt=""></picture> </div> </div> <div id="frg" class="hidden">(All Groups.) Let f(z) =z"-z. f(x + h) _ f(r))=2x-1. Question 1, Prove lim h-+0 </div>

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