For items 3 until 5: The solution for the IVP below is to be determine by Laplace Transforms. y' – y = e-2t, y(0) = 1 3. Which of the following gives the correct subsidiary equation? 1 A. sY + 1 + Y =...


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For items 3 until 5: The solution for the IVP below is to be<br>determine by Laplace Transforms.<br>y' – y = e-2t, y(0) = 1<br>3. Which of the following gives the correct subsidiary equation?<br>1<br>A. sY + 1 + Y = –<br>s – 2<br>1<br>B. sY – 1– Y =<br>s + 2<br>|<br>-<br>1<br>C. sY – 1+ Y =<br>s – 2<br>1<br>D. sY + 1 – Y =<br>s + 2<br>4. Which of the following gives the correct subsidiary equation<br>in the form Y = F(s)?<br>s + 3<br>Y =<br>(s + 2)(s – 1)<br>А.<br>s – 1<br>B. Y =<br>(s + 1)(s – 2)<br>-1- s<br>C. Y =<br>(s + 2)(s – 1)<br>3 - s<br>D.<br>Y =<br>(s + 1)(s – 2)<br>5. Which of the following gives the solution to the IVP?<br>4<br>1<br>A. y(t) =e2t -e<br>%D<br>|<br>3<br>3<br>1<br>4<br>B. y(t) = -ze“<br>e2t<br>+<br>-t<br>3<br>3<br>4<br>с. у(t)<br>1<br>-2t<br>е<br>et<br>|<br>1<br>4<br>D. y(t) = -e

Extracted text: For items 3 until 5: The solution for the IVP below is to be determine by Laplace Transforms. y' – y = e-2t, y(0) = 1 3. Which of the following gives the correct subsidiary equation? 1 A. sY + 1 + Y = – s – 2 1 B. sY – 1– Y = s + 2 | - 1 C. sY – 1+ Y = s – 2 1 D. sY + 1 – Y = s + 2 4. Which of the following gives the correct subsidiary equation in the form Y = F(s)? s + 3 Y = (s + 2)(s – 1) А. s – 1 B. Y = (s + 1)(s – 2) -1- s C. Y = (s + 2)(s – 1) 3 - s D. Y = (s + 1)(s – 2) 5. Which of the following gives the solution to the IVP? 4 1 A. y(t) =e2t -e %D | 3 3 1 4 B. y(t) = -ze“ e2t + -t 3 3 4 с. у(t) 1 -2t е et | 1 4 D. y(t) = -e" +e-2 3 3

Jun 04, 2022
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