Question

Let y(x) be the solution to the following initial value problem. x6 y′  +  7x5 y  ...

Let y(x) be the solution to the following initial value problem.

x6 y  +  7x5 y  =  In(x)/x,
x > 0, y(1) = 5.

Find y(e).

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Let y = y ( t ) be the solution to the initial value problem   ...
Let y = y ( t ) be the solution to the initial value problem    t d y d t + 2 y = sin ⁡ t , y ( π ) = 0 Find the value of
Let y(x) be the solution of the initial value problem: y′+2y=xe-2x, y(1)=0. What is y(−1), correct...
Let y(x) be the solution of the initial value problem: y′+2y=xe-2x, y(1)=0. What is y(−1), correct to 1 decimal place?
Find the solution of the initial-value problem. y'' + y = 4 + 3 sin(x), y(0)...
Find the solution of the initial-value problem. y'' + y = 4 + 3 sin(x), y(0) = 7, y'(0) = 1
differential equations find the solution to the initial value problem y’’ + y(x^2) = 0 y(0)...
differential equations find the solution to the initial value problem y’’ + y(x^2) = 0 y(0) = 0 y’(0) = 0
Find continuous solution to following initial value problem: y"+y= pi e^(pi-t) if t > pi where...
Find continuous solution to following initial value problem: y"+y= pi e^(pi-t) if t > pi where y(0)=0 and y'(0)=1
Use Euler's method to approximate y(1.2), where y(x) is the solution of the initial-value problem x2y''...
Use Euler's method to approximate y(1.2), where y(x) is the solution of the initial-value problem x2y'' − 2xy' + 2y = 0,  y(1) = 9,  y'(1) = 9, where x > 0. Use h = 0.1. Find the analytic solution of the problem, and compare the actual value of y(1.2) with y2. (Round your answers to four decimal places.) y(1.2) ≈     (Euler approximation) y(1.2) =     (exact value)
Find the solution to the initial value problem y’ = - sin x, y (π) =...
Find the solution to the initial value problem y’ = - sin x, y (π) = 2.
consider y"+2y'+y=0 (a) verify that y1=e^(-x) is a solution (b) solve the initial value problem y"+2y'+y=0,...
consider y"+2y'+y=0 (a) verify that y1=e^(-x) is a solution (b) solve the initial value problem y"+2y'+y=0, y(0)=2, y'(0)=-1
Use Euler's method to approximate y(0.2), where y(x) is the solution of the initial-value problem y''...
Use Euler's method to approximate y(0.2), where y(x) is the solution of the initial-value problem y'' − 4y' + 4y = 0,  y(0) = −3,  y'(0) = 1. Use h = 0.1. Find the analytic solution of the problem, and compare the actual value of y(0.2) with y2. (Round your answers to four decimal places.) y(0.2) ≈     (Euler approximation) y(0.2) = -2.3869 (exact value) I'm looking for the Euler approximation number, thanks.
Let y(t) be the solution of the initial-value problem y'= sin(y)e^(y2+1); y(0) = 1 Calculate limt->INF...
Let y(t) be the solution of the initial-value problem y'= sin(y)e^(y2+1); y(0) = 1 Calculate limt->INF y(t). (Hint: do not attempt to solve the ODE). THE ANSWER IS PI. PLEASE EXPLAIN CAUSE IM CONFUSED!