Answers>Maths>A Level>Article

Solve the ODE y' = -x/y.

we have dy/dx = -x/y , so we treat the differentials as fractions and write y dy = -x dx. Now integrating the left side with respect to y and the right side with respect to x, we have y²/2 = -x²/2 + C. Which is our final solution.

Answered by Jean-christophe M. • Maths tutor

2370 Views

See similar Maths A Level tutors

Related Maths A Level answers

All answers ▸

Consider f(x)=a/(x-1)^2-1. For which a>1 is the triangle formed by (0,0) and the intersections of f(x) with the positive x- and y-axis isosceles?

Express 4sinx-cos(pi/2 - x) as a single trignometric function

Mechanics 1: How do you calculate the magnitude of impulse exerted on a particle during a collision of two particles, given their masses and velocities.

Solve the ODE y' = -x/y.

Related Maths A Level answers

Consider f(x)=a/(x-1)^2-1. For which a>1 is the triangle formed by (0,0) and the intersections of f(x) with the positive x- and y-axis isosceles?

Express 4sinx-cos(pi/2 - x) as a single trignometric function

Mechanics 1: How do you calculate the magnitude of impulse exerted on a particle during a collision of two particles, given their masses and velocities.

Pushing a mass up a slope and energy

We're here to help

Company Information

Popular Requests

© MyTutorWeb Ltd 2013–2024

CLICK CEOP