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Chapter 12, Section 12.2, Question 045 Solve the vector initial-value problem for y(1) by integrating and...
Chapter 3, Section 3.5, Question 12 Find the solution of the given initial value problem. 01 -25 x(0)= 10) x, Click here to enter or edit your answer The solution is given by x(t) -
Chapter 5, Section 5.4, Question 10 Use the Laplace transform to solve the given initial value problem. Click here to enter or edit your answer + 2y + y = 6e": 0) = 9, y(0) = -4 y (I) = Click it you would like to show Work for this question: Doen Shotok Question Attempt
Chapter 15, Section 15.2, Question 045 Find the work done by the force field F on a particle that moves along the curve C. F(x,y) = 2xy i + 2x j C: x= y2 from (0,0) to (8,2) Enter the exact answer as an improper fraction, if necessary. W= ? Edit
Chapter 2, Section 2.1, Question 23b x Incorrect. Solve the initial value problem. 3y + 8y = e 7, y(0) = a Let ao be the value of a for which the transition from one type of long-run behavior to another occurs. Find the critical value ao exactly. Use "pl" or symbol " to enter the ". Click here to enter or edit your answer 2 e 3 31
2. Integrating factor Solve the given initial value problem. a) (1 + x*)y' + 2xy = f(x), y(0) = 0 f(x) = {-x, x<0 x, x20
Using integrating factor, solve the initial value problem for the following ODE. dy y dx X - 7xe, y(1) = 7e -7 The solution is y(x) = D.
Chapter 3, Section 3.5, Question 09 Find the solution of the given initial value problem 04 7 4 1 )X, x(0)- 18 Click here to enter or edit your answer 2 The solution is given by x(t)-
Chapter 6, Section 6.2, Question 08 Use the Laplace transform to solve the given initial value problem. y” – 8y' – 33y = 0; y(0) = 12, y' (0) = 62 Enclose arguments of functions in parentheses. For example, sin (2x). y= QC
2) (10) Find the integrating factor and solve the initial value problem -2xy + y(1) Find an interval of solution w of cooling, the rate at which the temperature of an object isproportional to the difference between the temperature 3) (10) In Newton's law of cooling, the rate at whic changes over time is proportional to the of the object (t) and the temperature of the surrounding medium For the following problem set up the initial value problem, then solve...
1. For the initial value problem t'y +56'y = e-!, y(1) = 0, > 0 (a) (5 pts) Find an integrating factor. (b) (5 pts) Use the integrating factor to solve the initial value problem.