I don't think that's the case for which I am dealing with. I am considering a system of connected particles each experiencing different forces which sum to zero. The angular momentum and torque are quite easy to calculate but the problem is on angular acceleration and individual acceleration...
I am having some problems understanding rotational motion in three dimensions. If a torque is applied to a rigid body that is already under rotation but τ-torque's direction is different from ω-angular velocity, how do I calculate the angular accerlation of the body. In particular, I am unable...
Thanks for the reply, but I was looking for a more general solution where y is not necessarily a linear function of x, perhaps where c would also be a function of x. It seems that your solution forces the y to be zero when x is zero. If c is a function of x then,
c+x*dc/dx...
Are you suggesting that I try to solve the differential equation with respect to c? Could you elaborate a little since I fail to see c satisfying a quartic.
I am not too familiar with differential equations but am familiar with basic calculus, I came across this equation trying to describe a particular function:
dy/dx =((sqrt((y-x)^2+y^2)-abs(y))/(y-x))*abs(y)/y
Anyway I tried to separate the variables unsuccessfully and using v(x)=y(x)/x with...