I have found this code from another site:
xmin = -2; xstep = 0.1; xmax = 2;
ymin = -2; ystep = 0.1; ymax = 2;
x = xmin : xstep : xmax;
y = ymin : ystep : ymax;
[X,Y] = meshgrid(x,y);
Z = 10*log10(abs(test(X + j*Y))); % here is the call to the function to be plotted.
Z2 = abs(X + j*Y) <=1; %...
More so plotting in 3d, I've never used meshgrid or surf before. I do have access to the Symbolic Toolbox. Would I have to use BOTH meshgrid() and surf()?
This system originates from systems of linear Diff Eqs. I am required to use the method of undetermined coefficients.
-a2 + 5b2 - a1 = 0
-a2 + b2 -b1 -2 = 0
-a1 + 5b1 +a2 + 1 = 0
-a1 + b1 + b2 = 0
I can't figure out how I am able to solve this. In each case, I have two equations and three...
No, it can't. I see what you're doing though, and its very similar to the method I am trying to use. In my method:
y1 = y, y2 = y', y3 = y''...yn = y ^(n-1).
From these:
y'1 = y' = y2, y'2 = y'' = y3...y'(n) = y^n.
This gives the system:
y'1 = y2
y'2 = y3
My example from...
Your suggestion worked, I find it odd that leaving out x' makes it work though.
The TI-89 can only do DE's up to the second degree. Would it help if I explained the method in full?
Thanks for your help.
1. Is it possible for the TI-89 to solve Exact Equations?
Ex: (2x-1)dx + (3y+7)dy = 0
I've tried various forms of input, but I cannot find a way for the Calculator to give me a complete answer. My best luck so far was:
(2x-1)x' + (3y+7)y' = 0. The y' part was correct, the x' part was...
Ahh, I see. That makes a lot of sense. Can I also conclude that out bodies are experiencing gravitational waves from a wide variety of sources, and thus have our shape contorted on an unimaginably small scale?
Thank you both very much :smile:
If two spinning, neutron stars in a tight orbit lose energy by giving off gravity waves, why don't other objects in orbit do the same? I don't understand what makes the two neutron stars unique. Why wouldn't the moon and the Earth give off gravity waves as well? I also know that the moon is...