Solve the following differential equation Select all the correct answers. x(t): = 12 x(t) = 1/2 -(±√√/13t+C−t - 26) where C is an arbitrary constant. The ODE can be solved relying on the separation of variables method (separable form method). The ODE can be solved relying on the dx/dt=f(x/t) method ·(±√/12t+C −t – 13) where C is an arbitrary constant. dx dt 1 12 x(t): t + 12x t + 12x + 13 1 = 12 (± √√26t+C-t-13) where C is an arbitrary constant.
Solve the following differential equation Select all the correct answers. x(t): = 12 x(t) = 1/2 -(±√√/13t+C−t - 26) where C is an arbitrary constant. The ODE can be solved relying on the separation of variables method (separable form method). The ODE can be solved relying on the dx/dt=f(x/t) method ·(±√/12t+C −t – 13) where C is an arbitrary constant. dx dt 1 12 x(t): t + 12x t + 12x + 13 1 = 12 (± √√26t+C-t-13) where C is an arbitrary constant.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:Solve the following differential equation
x(t)
Select all the correct answers.
x(t)
x (t)
=
(±√√13t+C − t − 26) where C is an arbitrary constant.
The ODE can be solved relying on the separation of variables method (separable form method).
The ODE can be solved relying on the dx/dt=f(x/t) method
(±√√12t + C − t − 13) where C is an arbitrary constant.
=
1
12
=
12
1
12
dx
dt
12
t + 12x
t + 12x + 13
(±√√26t+C − t − 13) where C is an arbitrary constant.
- -
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