Question

Solve the given initial value problem and determine at least approximately where the solution is valid....

Solve the given initial value problem and determine at least approximately where the solution is valid.

(12x2+y−1)dx−(18y−x)dy=0, y(1)=0

y=   ,

the solution is valid as long as     ≥0

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
Solve the given initial value problem and determine at least approximately where the solution is valid....
Solve the given initial value problem and determine at least approximately where the solution is valid. (6x2+y−1)dx−(6y−x)dy=0, y(1)=0 y= ????? , the solution is valid as long as _____>=0 PLEASE help me and make sure it is in the format y=, and please explain how. Thank you.
In the following problems determine whether existence of at least one solution of the given initial...
In the following problems determine whether existence of at least one solution of the given initial value problem is thereby guaranteed and if so, whether the uniqueness of that solution is guaranteed. For each initial value problem determine all solutions and the intervals where they hold, if the case. (a) dy/dx = y^(1/3); y(1) = 1. (b) dy/dx = y^(1/3); y(1) = 0. (c) dy/dx =sqrt(x - y); y(2) = 1. Can you explain how can we approach these kind...
Solve the initial value problem and determine the interval in which the solution is valid. Round...
Solve the initial value problem and determine the interval in which the solution is valid. Round your answer to three decimal places. y′=6x^2/(6y^2−11), y(1)=0 2y^3=2x^3+11y-2 The solution is valid for (fill in the blank)<x<(fill in the blank)
Consider the initial value problem dy/dx= 6xy2 y(0)=1 a) Solve the initial value problem explicitly b)...
Consider the initial value problem dy/dx= 6xy2 y(0)=1 a) Solve the initial value problem explicitly b) Use eulers method with change in x = 0.25 to estimate y(1) for the initial value problem c) Use your exact solution in (a) and your approximate answer in (b) to compute the error in your approximation of y(1)
Solve the given initial-value problem. (x + 2) dy dx + y = ln(x), y(1) =...
Solve the given initial-value problem. (x + 2) dy dx + y = ln(x), y(1) = 10 y(x) = Give the largest interval I over which the solution is defined. (Enter your answer using interval notation.) I =
Solve the given initial-value problem by finding, as in Example 4 of Section 2.4, an appropriate...
Solve the given initial-value problem by finding, as in Example 4 of Section 2.4, an appropriate integrating factor. (x2 + y2 − 7) dx = (y + xy) dy, y(0) = 1
19. Solve the initial value problem and determine where the solution attains its maximum value. Please...
19. Solve the initial value problem and determine where the solution attains its maximum value. Please use good handwriting and show as many steps as possible. y'= 2cos(2x)/(3+2y), y(0)= -1
Solve the 1st-order linear differential equation using an integrating fac- tor. For problem solve the initial...
Solve the 1st-order linear differential equation using an integrating fac- tor. For problem solve the initial value problem. For each problem, specify the solution interval. dy/dx−2xy=x, y(0) = 1
Solve the initial value problem y′=[10cos(10x)]/[3+2y], y(0)=−1 and determine where the solution attains its maximum value...
Solve the initial value problem y′=[10cos(10x)]/[3+2y], y(0)=−1 and determine where the solution attains its maximum value (for 0≤x≤0.339). Enclose arguments of functions in parentheses. For example, sin(2x). y(x)= The solution attains a maximum at the following value of x. Enter the exact answer. x=
solve the given initial value problem dx/dt=7x+y x(0)=1 dt/dt=-6x+2y y(0)=0 the solution is x(t)= and y(t)=
solve the given initial value problem dx/dt=7x+y x(0)=1 dt/dt=-6x+2y y(0)=0 the solution is x(t)= and y(t)=