Differential Equation Help: Solve with Confidence

College
Calculus and Analysis
Differential Equations

Recent questions in Differential Equations

smileycellist2 2020-11-26

Obtain the transfer function of the system if $y (t) = e^{- t} - 2 e^{- 2 t} + e^{- 3 t} and x (t) = e^{- 0.5 t}$

Carol Gates 2020-11-26

Solve for the Inverse Laplace Transformations. Show the solution.
$F (s) = \frac{6}{(s^{2} + 4 s + 20)^{2}}$

snowlovelydayM 2020-11-26

Solve differential equation $(x^{2} \ln x) y^{'} + x y = 0$

hexacordoK 2020-11-23

Solve differential equation $6 (y - x^{2}) d x + x d y = 0$

Burhan Hopper 2020-11-23

Write u+0.5u+2u=3

sjeikdom0 2020-11-23

Create a graph of your solution after solving the symbolic initial value problem that is given.
$y'' + y = 3 δ (t - (\frac{π}{2}) y (0) = 0 y^{'} (0) = 3$

lwfrgin 2020-11-23

Calculate the Laplace transforms for the given functions.
$f (t) = \sin π t if 2 \leq t \leq 3,$
$f (t) = 0 if t < 2 or if t > 3$

CMIIh 2020-11-23

How to solve this equation $y^{‴} - 8 y " + 4 y^{'} + 48 = 4 x^{2} + 1$ using Laplace Transformation.

naivlingr 2020-11-23

Write an equivalent first-order differential equationand initial condition for y $y = 1 + \int_{0}^{x} y (t) d t$

remolatg 2020-11-22

Find the Laplace transform of the given function
${\begin{cases} t & 0, 4 \leq t < \infty \\ 0 & 4 \leq t < \infty \end{cases}$
$L {f (t)} - ?$

ringearV 2020-11-22

Deterrmine the first derivative $(\frac{d y}{d x})$ :
$y = 2 e^{2} x + I n x^{3} - 2 e^{x}$

Ava-May Nelson 2020-11-20

Solve the linear equations by considering y as a function of x, that is, $y = y (x) . \frac{d y}{d x} - \frac{2 x}{1 + x^{2}} y = x^{2}$

Zoe Oneal 2020-11-17

Solve the initial value problem below using the method of Laplace transforms
$y " - 35 y = 144 t - 36^{- 6 t}$
$y (0) = 0$
$y^{'} (0) = 47$

Reeves 2020-11-16

Solve the differential equation $x d y / d x - y = x^{2} \ln x$

generals336 2020-11-16

Solve differential equation $(6 x + 1) y^{2} d y / d x + 3 x^{2} + 2 y^{3} = 0$ , y(0)=1

sibuzwaW 2020-11-16

Solve for Y(s), the Laplace transform of the solution y(t) to the initial value problem below.
$y " + y = g (t), y (0) = - 4, y^{'} (0) = 0$
where $g (t) = {\begin{matrix} t & t < 4 \\ 5 & t > 4 \end{matrix}$
Y(s)-?

naivlingr 2020-11-16

what is the laplace transformation of the function in the picture $f (x) = x \sin x$

Ayaana Buck 2020-11-14

Use the Laplace transform to solve the given initial-value problem
$y'' + 2 y' + y = δ (t - 4)$
$y (0) = 0$
$y' (0) = 0$

Jerold 2020-11-14

Solve and classify equation $d y / d x = - (e^{x} + y) / (k + x + y e^{x})$ , y(0)=1

Lennie Carroll 2020-11-14

Solve differential equation $\sin (x) d y / d x + (\cos (x)) y = 0$ , $y ((7 π) / 6) = - 2$

Speaking of differential equations, these are used not only by those students majoring in Physics because solving differential equations is also quite common in Statistics and Financial Studies. Explore the list of questions and examples of equations to get a basic idea of how it is done.

These answers below are meant to provide you with the starting points as you work with your differential equations. If you need specific help or cannot understand the rules behind the answers that are presented below, start with a simple equation and learn with the provided solutions..

Differential Equations

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