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" width = "467" height = "305" alt = "circuit2.JPG" style = "vertical-align: baseline; width: 467px; height: 305px;"></img></div><div class = 'S2'><span style=' font-weight: bold;'>node A : </span><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>2</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub></mrow></math>" style="vertical-align:-6px"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIQAAAAlCAYAAACDBEHsAAAAAXNSR0IArs4c6QAABclJREFUeF7tmmeILEUURn3mLCpGMCBmMIBgTigqYsKEOaCCijknVDArmBBFReE9s2BGxAQ+M/5QDJgQxACKmFARRUznPKqWntnumenenpnuoQo+dqdDVd1bX93UNWu+1JIGMhqYlbSRNJDVQCJE4kOHBhIhEiESIRIHijWQLERiR7IQiQPVLcSCvHoqOBvcGPB3yxW6HfO/FXwCTgHftVye7PSX4Mdl4BBwJngY/FdGvn4uY3k6ux/sBt4DB4FPywzQwGcvDkpzaocH+Ro4zUpTWi+QYBP+PgcOAz+W6akfIRajs+vAyeDuwLpfywzQwGcPZk53gs/BkeD9Bs6x6pRW4MU7wL6B9Jfzt5RF70cIJzY/WAr8XrbzqlLxnqZ8T3AbeHIG/RS9uiQ3/gF/DKHvcXepm9d1/Ab+LTuZQQhRts86no9mfdJMeh26GWofiRBDVW/7Ou9FCF2FQeX6YC3wFPh5RCIOy0LoKtYGG4IPAkYk0tCH0VWsDAwsVwRPVHGJeYRYnI4OBQZfOwcxDFTOqDJARTXUTQjlOALsBZYDk5IxqV437TFgf7BF0Lf6uxKUSjl9t5eF2JT7jwKtwwlAUoyq1U0I5710kEGi3wtOAgZedTbTvPtq6HBb+ni9ZD+78/wz4Z1d+ftCyffnPd6LEHtz3wj/W+DOervKABXfGQYh1mAuD4CtgUUbC211t3ESQgt+A3gDaOG/rCJcESG8fmnAs/zV3P6QM4B57/FA06SJqqsNgxDbM7mXgVbB3ZTdgdZbjgIHgM3BO+AhMAe0ITXVzd8MjgN57n0jrkuYfcICafmtUXzdvWBFhFiGB+8KCrqavy6QeXts5rmSxLRwG3BJGKC7/6Lf49hJcQfNZVKO/02YXCy+xarsulyX5AZn54PrQanizqBKqPG5rPXrdu8bM86FwJqOVWaLVm5ekwQLjtaXploRIezkEbAOkFW+nG0L8UOrYBDzGmg6ISys+f1CEusqXOi/gkAGnCrpvIxyNuD/B8P9NpTrd2Guz4Nu974I184CxjVfBXm8ZvV5BzBNtiJC+KAm8zOgGS0q72odqhCik17Tf9XtMkw1lWczkN1Byq/leLFLxoX5fU24VyXA6ydf3fcvoMOrwFyQtX5aci1fJEMcV/3qQi3dS6KplkeIBbirf3EQrYR+6ZcCCdpCiKIdpFj63z9Bd5lXpWlRem2IbrWMwxX2sn55y2Y4cAswNtQKdqSmeYRYlodMy/YA/fLZthAi7qBeAXJWedFCrMnFY8GgBblxECJr/fqV+nUXZlgW6K4A0wLmPEJk4wfzWc2pAxmV+4Uw29pAiOwOigGyn4dXBU/nbSGurQLuAbOBn/+b3KL1i+7dwPFooHWPn76tYhor6R49ymBz0xtffJ8VLo8QcQDzWRlvgGX5WjPTHW23gRAuvIu6IzBAtkp5GrgW5B2OUSfKvRU4F3RE4VnlNeR/M6LbgQQ4EVgz0gUaM3VXKrV8W4KLgJtdQhhkTz2XR4ho9lSc+erqwLSlg0lBGW0gRPbQiOmWmdNN4M2CBXUDqCiV1obTVDEA90CM9RMX1wCzF5H1AhLmQ9ARI+YRQp80G6gYmWce/lOB8tpACOsMKuh08DjwiNm7BfKsxHVJo8wfFzzTtMuugYeXFgXudg//9CumxULWajzbcapqpp+/h0WIYR+QyVtUUzSzK8v1VjQnublJJI/FRq2hLmZeayohRr0YkuEc8Ap4CUSfqn72Ax+BtliMQXRnXGWxynJ3x4m0mRIifh8oW6kcZNKjesYI3F2yUxcZHN9zBebtBqFNDy7z9OW3JtNLaywG0V8AU0/dp9e0Eh2JQlVCmMrpLvwOfyB4KwxoZtKGQCwqzyKcKbUZlDLlNc8ZPFZwr+mXtXx+pLSWYnsVeDDIz+Su2bQzl1UJ0XRFpPlV1EAiREXFTepriRCTurIV5UqEqKi4SX0tEWJSV7aiXIkQFRU3qa/9DwRSQzV/V4lHAAAAAElFTkSuQmCC" width="66" height="18.5" /></span></div><div class = 'S2'><span style=' font-weight: bold;'>node B : </span><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub></mrow></math>" style="vertical-align:-6px"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIQAAAAlCAYAAACDBEHsAAAAAXNSR0IArs4c6QAABadJREFUeF7tmleoJEUUhl1z3jViABOK4UEFHwQToqiYMaFrQlRQMQdEBRVzAHNARUVxV1bUNaBieljBgA9mBUVQBDEHTBgwfd/SNfTMrZ653dM9M71UwcfcO9NdXXX673NOneoZi6WWLJCzwIxkjWSBvAWSIJIeuiyQBJEEkQSRNFBsgeQhkjqSh0gaqO4hluTU0+AcuCHj75YbdEfGfxt8CKfC1y2fT374K/DPpTAbzoKH4L8y8xsUMlajs7mwB7wDh8JHZS4wgcdemBnNoR2ZzW8Ch1lpSJtmItiKz+fgCPi+TE+DBLEcnV0Lp8A9mep+LnOBCTz2MMZ0F3wCR8O7EzjGqkNagxPvhAMy0V/GZymPPkgQDmxxWAl+K9t51Vlxnq58H7gdnhiin6JTV+SHf+D3Bvoed5eGeUPHL/Bv2cFMRxBl+6zj+ODWFzWXXodtGu0jCaJR87av836CMFSYVG4GG8GT8OOIptiUhzBUbAxbwHsZI5pS45cxVKwFJpZrwuNVQmJMEMvT0eFg8rVrNg0TlTOrXKCiGeoWhPM4CvaFVWFRWTFpXh/aY+Eg2Dazt/a7AkotOT23n4fYmt8fBb3DiaAoRtXqFoTjXjmbg0J/AE4GE686m8u8OTV0uAN9vFKynz05/pnsnN35fKHk+QsP7yeI/fjdDP9L8Ml6o8oFKp7ThCDWZywPwnZg0cZCW91tnILQg18Pr4Ie/rMBk/Pe61Heh1/DsUWC8PuLM57lU3f7XeQCrntPAF2TLqqu1oQgdmJwL4FewacpPIF5ocTGr3DOg7/qmlwD/Rjmb4LjIRbel8jupXbNN+sUl4BL8IWtSBAz+e1uOBiuAjvqnMTfrnMVicvC7eEisPPptnE8SeEJWsAgvf4X2WAP5NMwcj9YawltXf7wobBsb0I9yS0v6lh435DB3wqvw5/ZRLyf88ECXacVCWJLjngENoH9IwZZiu/0Crqcl2HSBWFhzf0LRZx/4s0rvOEWwL7queOGzAvAfYFPJ1kNjG03eB5i4d17rOfQi9yc3bfC6RQJwj2LefAx6CWKyrt6hyqCGGTfukOGS03nsw3knyDnvwz80TOgpfn/6syIo1xdDbJL0e/n88OVsADy3s/j14Z74TV4GlxuF4a/mCCMN7p/L6KXUF0/FYykLYLo9wTFprYOX7qp54rBPZzptnGEwiLvF8ZsSHS1GNoP/HE53AFTSvcxQazCgS7L9oZB69m2CCI8Qf0S5PxNV0CGmH7eMSaScQgi7/1ipX6LceZ87oAeA4ZAmznFub2iiAkinz+4nn0RvJBZeVcCwv9tEET+CQoJssbRCzwVuashI9+A35qoVcSENMx3wfuF8O7rCd54vXvv1rf3exe4DqwvKQ7DSKfFBBEu4HpWxW8Olq9vgd6t1DYIIrj/nRm/CbJVytPhGoi9HLM63+shTdKaqFUMc/Nj57rs1/0rgJPAmpE5kTlTUaXSB93j9RJdK8iYIILb03DGnvXAbPvbyGjaIIj8SyPWSlw53QgmWbHmnMwfLAWPshhXVSghAfeFmDczEZhg5pfQvX0H0Vu86kqaY4IwJt0HegaVp3sxESky3qSvMnzJRwOdAY+Br5i9XTAf7aGBLB0fB6PazKsqBs9TwCa+y4IezZd/Br3noU081lrE2dBZZQ27/d2Uh2j6BZmiG2BCrXF90iptDg1zZ0d4bsir3sqE0bn0pApihLbpupR1CsOkYbPs5tK4xlzlui4czB/MOT7IdzCsIML+QNlKZZVJjOIcw8Ve4LuWVv3a3tyx9r2Ib8CQad5kkm3F8mGY8lZ2VUHocgwX7sMfAtbIzdpdmbT1tfbgRj9nDr17N20VxiwG7s6uAvc9EL2elUqTZqvPU1YhVQXRVgOlcQ+wQBJEkkiXBZIgkiCSIJIGii2QPERSR/IQSQPFFvgfKjY+NSkOrlkAAAAASUVORK5CYII=" width="66" height="18.5" /></span></div><div class = 'S2'><span style=' font-weight: bold;'>node C : </span><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub></mrow></math>" style="vertical-align:-6px"><img src="data:image/png;base64,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" width="66" height="18.5" /></span></div><div class = 'S2'><span style=' font-weight: bold;'>node D : </span><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>4</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>9</mn></mrow></msub></mrow></math>" style="vertical-align:-6px"><img src="data:image/png;base64,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" width="66" height="18.5" /></span></div><div class = 'S2'><span style=' font-weight: bold;'>node E : </span><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="inline"><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>8</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>9</mn></mrow></msub><mtext> </mtext><mo>,</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>8</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub></mrow></math>" style="vertical-align:-6px"><img src="data:image/png;base64,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" width="118.5" height="18.5" /></span></div><div class = 'S2'><span>-------------------------------------------------------------</span></div><div class = 'S2'><span style=' font-weight: bold;'>Loop 1: </span></div><div class = 'S2'><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="block"><mrow><mtable columnalign="left"><mtr><mtd><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>1</mn></mrow></msub></mrow></mtd></mtr><mtr><mtd><mrow><mn>50</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><mn>50</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>+</mo><mn>10</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><mn>20</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>50</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mn>20</mn></mrow></mtd></mtr></mtable></mrow></math>" style="vertical-align:-41px"><img src="data:image/png;base64,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" width="184" height="93" /></span><span> </span></div><div class = 'S2'><span>-----------------------------------------------</span></div><div class = 'S2'><span style=' font-weight: bold;'>Loop 2:</span></div><div class = 'S2'><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="block"><mrow><mtable columnalign="left"><mtr><mtd><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>2</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>2</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>4</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>4</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>2</mn></mrow></msub><mo>-</mo><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>9</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>4</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>9</mn></mrow></msub><mo>+</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><mn>110</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>9</mn></mrow></msub><mo>+</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>60</mn><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub></mrow><mo>)</mo></mrow><mo>-</mo><mn>110</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>40</mn><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub></mrow><mo>)</mo></mrow><mo>+</mo><mn>40</mn><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub></mrow><mo>)</mo></mrow><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>110</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>80</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>190</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>80</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>190</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>40</mn><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub></mrow><mo>)</mo></mrow><mo>-</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>80</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>190</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>40</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mn>40</mn><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mn>120</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>190</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><mn>20</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr></mtable></mrow></math>" style="vertical-align:-113px"><img 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" width="348.5" height="237" /></span></div><div class = 'S2'><span>----------------------------------------------------------------------------------</span></div><div class = 'S2'><span style=' font-weight: bold;'>Loop 3:</span></div><div class = 'S2'><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="block"><mrow><mtable columnalign="left"><mtr><mtd><mrow><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>8</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>8</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>2</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>8</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>=</mo><mo>-</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>2</mn></mrow></msub></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>80</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>70</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>50</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>50</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>30</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>50</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>200</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>30</mn></mrow></mtd></mtr></mtable></mrow></math>" style="vertical-align:-41px"><img 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" width="204.5" height="93" /></span></div><div class = 'S2'><span>------------------------------------------------</span></div><div class = 'S2'><span style=' font-weight: bold;'>Loop 4:</span></div><div class = 'S2'><span mathmlencoding="<math xmlns="http://www.w3.org/1998/Math/MathML" display="block"><mrow><mtable columnalign="left"><mtr><mtd><mrow><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>9</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>9</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>2</mn></mrow></msub><mo>-</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>6</mn></mrow></msub><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><mn>0</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>9</mn></mrow></msub><mo>-</mo><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><msub><mrow><mo>-</mo><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub></mrow><mo>)</mo></mrow><msub><mrow><mi mathvariant="italic">R</mi></mrow><mrow><mn>6</mn></mrow></msub><mo>=</mo><mo>-</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">V</mi></mrow><mrow><mn>2</mn></mrow></msub></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>90</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>90</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>+</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>40</mn><mo>+</mo><mn>20</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>5</mn></mrow></msub><mo>-</mo><mn>90</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>20</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mrow><mo>(</mo><mrow><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>+</mo><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub></mrow><mo>)</mo></mrow><mn>60</mn><mo>-</mo><mn>90</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>20</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>-</mo><mn>90</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>20</mn></mrow></mtd></mtr><mtr><mtd><mrow><mo>-</mo><mn>60</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>1</mn></mrow></msub><mo>-</mo><mn>30</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>3</mn></mrow></msub><mo>-</mo><mn>150</mn><msub><mrow><mi mathvariant="italic">i</mi></mrow><mrow><mn>7</mn></mrow></msub><mo>=</mo><mo>-</mo><mn>20</mn></mrow></mtd></mtr></mtable></mrow></math>" style="vertical-align:-77px"><img 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" width="236.5" height="165" /></span></div><div class = 'S2'><span>--------------------------------------------------------------------------------</span></div><div class="CodeBlock"><div class="inlineWrapper"><div class = 'S3'><span style="white-space: pre"><span style="color: rgb(14, 0, 255);">function </span><span >circuit_analysis_v2(R,V)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > sol = R\V;</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > i5 = sol(1)+sol(3);</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > i6 = i5 - sol(2);</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > i9 = sol(3)+sol(2);</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > i4 = i9-i6;</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > i2 = sol(2)-sol(1);</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > i8 = sol(3);</span></span></div></div><div class="inlineWrapper"><div class = 'S4'></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > fprintf ([</span><span style="color: rgb(170, 4, 249);">'i1 = %f\ni2 = %f\ni3 = %f\ni4 = %f\ni5 =' </span><span style="color: rgb(14, 0, 255);">...</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > </span><span style="color: rgb(170, 4, 249);">' %f\ni6 = %f\ni7 = %f\ni8 = %f\ni9 = %f\n'</span><span >], </span><span style="color: rgb(14, 0, 255);">...</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span > sol(1),i2,sol(2),i4,i5,i6,sol(3),i8,i9)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'></div></div><div class="inlineWrapper"><div class = 'S5'><span style="white-space: pre"><span style="color: rgb(14, 0, 255);">end</span></span></div></div></div><div class = 'S6'><span>-------------</span></div><div class = 'S2'><span>script </span></div><div class = 'S2'><span></span></div><div class="CodeBlock"><div class="inlineWrapper"><div class = 'S3'><span style="white-space: pre"><span >r = [60 30 50;120 -190 20;-50 0 -200;-60 -30 -30];</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >v = [20 0 -30 -20]';</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >a = r\v;</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i1 = a(1)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i2 = a(2)-a(1)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i3 = a(2)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i4 = i9-i6 </span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i5 = a(1)+a(3)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i6 = i5 - a(2)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i7 = a(3)</span></span></div></div><div class="inlineWrapper"><div class = 'S4'><span style="white-space: pre"><span >i8 = i7</span></span></div></div><div class="inlineWrapper"><div class = 'S5'><span style="white-space: pre"><span >i9 = a(3)+a(2)</span></span></div></div></div>
<br>
<!--
##### SOURCE BEGIN #####
function circuit_analysis_v2(R,V)
%% CIRCUIT_ANALYSIS_V2 ວິເຄາະວົງຈອນໄຟຟ້າ II
% *ຈາກຮູບ ຈົ່ງຂຽນໂປຣແກຣມເພື່ອຄິດໄລ່ຫາກະແສທີ່ໄຫຼຜ່ານຕົວຕ້ານທາແຕ່ລະຕົວ*
%
%
% *node A :* $i_1 +i_2 =i_3$
%
% *node B :* $i_1 +i_7 =i_5$
%
% *node C :* $i_3 +i_6 =i_5$
%
% *node D :* $i_4 +i_6 =i_9$
%
% *node E :* $i_8 +i_3 =i_9 \;\;\;,i_8 =i_7$
%
% REPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASH-
%
% *Loop 1:*
%
% $$\begin{array}{l}i_5 R_5 -V_1 +i_1 R_1 +i_3 R_3 =0\\\left(i_1 +i_7 \right)R_5
% +i_1 R_1 +i_3 R_3 =V_1 \\50i_1 +50i_7 +10i_1 +30i_3 =20\\60i_1 +30i_3 +50i_7
% =20\end{array}$$
%
% REPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASH-
%
% *Loop 2:*
%
% $$\begin{array}{l}i_6 R_6 -i_3 R_3 -i_2 R_2 -i_4 R_4 =0\\\left(i_5 -i_3 \right)R_6
% -i_3 R_3 -\left(i_3 -i_1 \right)R_2 -\left(i_9 -i_6 \right)R_4 =0\\60i_5 -60i_3
% -30i_3 -20i_3 +20i_1 -40i_9 +40i_6 =0\\60i_5 -110i_3 +20i_1 -40i_9 +40i_6 =0\\60\left(i_1
% +i_7 \right)-110i_3 +20i_1 -40\left(i_7 +i_3 \right)+40\left(i_5 -i_3 \right)=0\\60i_1
% +60i_7 -110i_3 +20i_1 -40i_7 -40i_3 +40i_5 -40i_3 =0\\80i_1 -190i_3 +40i_5 -20i_7
% =0\\80i_1 -190i_3 +40\left(i_1 +i_7 \right)-20i_7 =0\\80i_1 -190i_3 +40i_1 +{40i}_7
% -20i_7 =0\\120i_1 -190i_3 +20i_7 =0\end{array}$$
%
% REPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASH
%
% *Loop 3:*
%
% $$\begin{array}{l}-i_8 R_8 -i_7 R_7 -i_5 R_5 +V_2 =0\\-i_7 R_8 -i_7 R_7 -\left(i_7
% +i_1 \right)R_5 =-V_2 \\-80i_7 -70i_7 -50i_7 -50i_1 =-30\\-50i_1 -200i_7 =-30\end{array}$$
%
% REPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASH
%
% *Loop 4:*
%
% $$\begin{array}{l}-i_9 R_9 -V_2 -i_6 R_6 +V_3 =0\\-\left(i_7 +i_3 \right)R_9
% -\left(i_5 {-i}_3 \right)R_6 =-V_3 +V_2 \\-90i_7 -90i_3 -60i_5 +60i_3 =-40+20\\-30i_3
% -60i_5 -90i_7 =-20\\-30i_3 -\left(i_1 +i_7 \right)60-90i_7 =-20\\-30i_3 -60i_1
% -60i_7 -90i_7 =-20\\-60i_1 -30i_3 -150i_7 =-20\end{array}$$
%
% REPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASH
sol = R\V;
i5 = sol(1)+sol(3);
i6 = i5 - sol(2);
i9 = sol(3)+sol(2);
i4 = i9-i6;
i2 = sol(2)-sol(1);
i8 = sol(3);
fprintf (['i1 = %f\ni2 = %f\ni3 = %f\ni4 = %f\ni5 =' ...
' %f\ni6 = %f\ni7 = %f\ni8 = %f\ni9 = %f\n'], ...
sol(1),i2,sol(2),i4,i5,i6,sol(3),i8,i9)
end
%%
% REPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASHREPLACE_WITH_DASH_DASH-
%
% script
%
%
r = [60 30 50;120 -190 20;-50 0 -200;-60 -30 -30];
v = [20 0 -30 -20]';
a = r\v;
i1 = a(1)
i2 = a(2)-a(1)
i3 = a(2)
i4 = i9-i6
i5 = a(1)+a(3)
i6 = i5 - a(2)
i7 = a(3)
i8 = i7
i9 = a(3)+a(2)
##### SOURCE END #####
-->
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