Solve the initial value problem, = , y(1) = 1. You can leave your answer in...
5. Find the solution of the differential equation that satisfies the given initial condition dy cos' xsin dx ysin y Yo) - 1. Leave the answer in the implici form. ,y(o)- 1. Leave the answer in the implicit form. 5. Find the solution of the differential equation that satisfies the given initial condition dy cos' xsin dx ysin y Yo) - 1. Leave the answer in the implici form. ,y(o)- 1. Leave the answer in the implicit form.
(1 point) Solve the given initial value problem y′=2+e^(y−2x+4 ) y(0)=−4 The solution in the implicit form is F(x,y)=1, where F(x,y)= ? i had answer of this {y-ln(1/(-x+1))-2x+5}, don't know why its wrong.
(1 point) Solve the given initial value problem y′=5+e^(y−5x+4) y(0)=−4 The solution in the implicit form is F(x,y)=1,, where F(x,y)=
Solve the initial value problem. y sin 0 , y y° + 1 1 dy Ө dө Зл %3D The solution is. (Type an implicit solution. Type an equation using 0 and y as the variables.)
Solve the given initial value problem. | | - = 4x + y; | (0) = 3 2 = -2x+y, y(0)=0 | The solution is x(t) = I and y(t) = D. Find the critical point set for the given system. | = y +5 = x + y - 2 Select the correct choice below and, if necessary, fill in the answer box to complete your choice. O A. The set of critical points is { }. (Use a...
You have not submitted your answer. Solve the initial value problem: 16y" + 10y = 0, y(7/6) = -2, y' (/6) = 1. Give your answer as y=... . Use x as the independent variable. Answer: v=
SUM You have not submitted your answer. Solve the initial value problem: 12y" – 8y' = 0, y(-1) = 4, y(2) = -3. Give your answer as y =... . Use t as the independent variable. Answer: Submit answer
Solve the given initial value problem. Thank you! Solve the given initial value problem. y''' + 12y'' +44y' +48y = 0 y(O)= -7, y'(0) = 18, y''(0) = - 76 y(x) =
Solve the initial value problem. 1 dy y cos e Ꮎ dᎾ = y(O) = 1 y4 +1 The solution is (Type an implicit solution. Type an equation using and y as the variables.)
dy 3. (10 points) Solve the initial value problem - dr answer in the form y=f(x). Show your work. + 2y = In z with y(1) = -6. Give your final