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com X 5Exam: 07 03 Approximation X SExam: 07 05 Finding Solutic X Exarn: 07.07 Logistic Model X * Dashboard x Sales24 - Payment |
com X 5Exam: 07 03 Approximation X SExam: 07 05 Finding Solutic X Exarn: 07.07 Logistic Model X * Dashboard x Sales24 - Payment | 24 How x semino le.flys.net/educator/ student/examform.ogi?hbyrnes4*danielmonzon*sit=WonQ7/54LSsmo*5230*0067 County Virtual School Lessons Assessments Gradebook Email # Tools Question 1(Multiple Choice Worth 1 points) (07.03 MC) How does the solution curve produced using Euler's Method for the differential equation =/(x,y) compare with the actual curve when lim (), + f(X_1.,, ()Ax)? dx The solution curve roughly approximates the actual curve. O The solution curve does not approximate the actual curve. The solution curve is shifted Ax units right. O The solution curve mimics the actual curve perfectly. Question 2(Multiple Choice Worth Ipaint (07.03 MC) Given the differential equation "- g(x y) and initial condition g(0) = 1, Euler's Method produces the value y, = 1 + h . g(0. 1), where h equals the step size. Find y2. Oy2 = 1 + h . g(0. 1) + h - g(h. 1 + n - g(0. 1))DAY.com X Exam: 07.03 Approximative X Exam: 07 05 Finding Solutic x 3 Exam: 07.07 Logistic Model x * Dashboard Sales24 - Payment | 24 Hou X + seminole.flys.net/educator/ student/examform. cgi?hbyrnes4*danielmonzon*sit=WonQ7/54LSsmo*5230*0067 ole County Virtual School Lessons Assessments Gradebook Email # Tools My COL Question 2(Multiple Choice Worth 1 points) (07.03 MC) Given the differential equation _- - g(x y) and initial condition g(0) = 1, Euler's Method produces the value y1 = 1 + h - g(0, 1), where h equals the step size. Find y2. dx Oyz = 1 + h - 9(0. 1) + h - g(h. 1 + h - g(0. 1)) Oyz = 2 + h - g(0. 1) + h - g(h. 2 + h - g(0. 1)) Ova = 1 + h - 9(0. 1) + h - g(0. 1) Ovz = 1 + h - 9(0. 1) + (h + 1) - gth + 1, 1 +h - g(0. 1)) Question 3(Multiple Choice Worth 1 points) 07.03 MC) Use Euler's Method with two equal steps to approximate y(1) to three decimal places given the differential equation " _e" and the initial condition y(0) = 1. dx 95-249 9 389 9SOAP2DAY .com Exam: 07.03 Approximative x Exam: 07 05 Finding Solutic x Exam: 07.07 Logistic Model X * Dashboard x Sales24 - Payment | 24 Hou X + - C seminole.flys.net/educator/ student/examform.cgi?hbyrnes4*danielmonzon*sit=WonQ7/54LSsmo*5230*0067 Seminole County Virtual School Lessons Assessments Gradebook Email # Tools My Course Question 3(Multiple Choice Worth 1 points) 07.03 MC) Use Euler's Method with two equal steps to approximate y(1) to three decimal places given the differential equation 2 - e"and the initial condition y(0) = 1. dx O 95.249 9.389 3.000 2.559 Question 4(Multiple Choice Worth 1 points) (07.03 MC) Find the missing values in the chart below ax dx . Ax 0 0 1 0 5(-1) 2 1 NI - NI- 0.5(-0 25)Exam: 07 05 Finding Solutic x Exam: 07 07 Logistic Model > S SOAPZDAY.com Exam: 07 03 Approximationg > seminole.flys.net/educator/student/examform.ogi?hbymes4*danielmonzon"sit-WonQ7/54LSsmo*5230*0067 E Lessons Assessments Gradebock " Seminole County Virtual School Question 4(Multiple Choice Worth 1 points) (07.03 MC) Find the missing values in the chart below: n Xn yn dy Ay = dy . AX dx 0 0 1 -1 0.5(-1) - - 2 1 0.5(-0.25) - NI- B 0.5(0.125) = - 16 3 16 0.5(0.3125) - 4 2 B - 3 and B = O A= OA = 1 and B = OA = 1 and B - 3 and B = 7 O A- 9 M D hp esc F 7 11 CO07 05 Finding Solutic X Exam: 07.07 Logistic Model X * Dashboard x Sales24 - Payment | 24 Hou X seminole.five.net/educator/student/examform.cgi?hbymes4*danielmonzon*sit=WonQ7/54LSsmo*5230*0067 County Virtual School Lessons Assessments V Gradebook Email # Tools My Courses O A- - and B - 32 Question 5(Multiple Choice Worth 1 points) (07.03 MC) Let y = ((x) be a solution to the differential equation - = x+ y with the initial condition f(0) = m, where m is a constant. Using the initial condition and Ax = 1, Euler's Method gives the approximation f(2) = 5. Find the value of m. O O NIC You must check the box below prior to submitting your exam! Check this box to indicate you are ready to submit your exam Submit Exam FDK231.12 M hp
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