Problem 55735. Calculate supply voltage and total current

Created by Tanya Kuruvilla

Solve Later

{"parts":[{"partUri":"/matlab/document.xml","contentType":"application/vnd.mathworks.matlab.code.document+xml","content":"<?xml version=\"1.0\" encoding=\"UTF-8\"?><w:document xmlns:w=\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\"><w:body><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:r><w:t>Three resistors are connected in series and each has a resistance in ohms. Resistor R2 has a voltage drop of ΔV</w:t></w:r><w:r><w:rPr><w:i/></w:rPr><w:t>2</w:t></w:r><w:r><w:t>volts</w:t></w:r><w:r><w:t>  </w:t></w:r><w:r><w:t>Find the supply voltage Vt and the total current I (in mA) flowing through the circuit. Round to 1 decimal place.</w:t></w:r></w:p><w:p><w:pPr><w:pStyle w:val=\"text\"/><w:jc w:val=\"left\"/></w:pPr><w:customXml w:element=\"image\"><w:customXmlPr><w:attr w:name=\"height\" w:val=\"94\"/><w:attr w:name=\"width\" w:val=\"471\"/><w:attr w:name=\"verticalAlign\" w:val=\"baseline\"/><w:attr w:name=\"altText\" w:val=\"\"/><w:attr w:name=\"relationshipId\" w:val=\"rId1\"/></w:customXmlPr></w:customXml></w:p></w:body></w:document>","relationship":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/image","target":"/media/image1.jpeg","relationshipId":"rId1"}]},{"partUri":"/media/image1.jpeg","contentType":"image/jpeg","content":"data:image/jpeg;base64,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","relationship":null}],"relationships":[{"relationshipType":"http://schemas.mathworks.com/matlab/code/2013/relationships/document","target":"/matlab/document.xml","relationshipId":"rId1"}]}

<div style = "text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; "><div style="block-size: 151px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 75.5px; transform-origin: 407px 75.5px; vertical-align: baseline; "><div style="block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">Three resistors are connected in series and each has a resistance in ohms. Resistor R2 has a voltage drop of ΔV</span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="font-style: italic; ">2</span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">volts</span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">  </span></span><span style="block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; "><span style="">Find the supply voltage Vt and the total current I (in mA) flowing through the circuit. Round to 1 decimal place.</span></span></div><div style="block-size: 100px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 50px; text-align: left; transform-origin: 384px 50px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; "><img class="imageNode" width="471" height="94" style="vertical-align: baseline;width: 471px;height: 94px" src="data:image/jpeg;base64,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" data-image-state="image-loaded"></div></div></div>

Solve

Solution Stats

410 Solutions
84 Solvers

Last Solution submitted on Sep 29, 2023

Last 200 Solutions

Problem Comments

Solution Comments

Show comments

Problem Recent Solvers84

Problem Tags

Community Treasure Hunt

Find the treasures in MATLAB Central and discover how the community can help you!

Start Hunting!

Problem 55735. Calculate supply voltage and total current

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers84

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Problem 55735. Calculate supply voltage and total current

Solution Stats

Last 200 Solutions

Problem Comments

Solution Comments

Problem Recent Solvers84

Suggested Problems

More from this Author31

Problem Tags

Community Treasure Hunt

Players