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any hint about this question and some basics
Q-Show that under the transformation function W=1/Z , the circle defined by |Z-3|=5 is mapped into a circle |W+3/16|=5/16 in the W-plane
Where can I find chart ?
It's series like
sin(x)
cos(x)
exp(x)
exp(-x)
We take Frobenius and Laplace to solve D.E .I have 5 examples that covered the subject but I have some problems with series like
how to Convert series into a general equati
1+x+x^2+x^3= [[1/(1-x)]] something like that
and what is familiar function ??
Thanks for your time
2nd order D.E by Frobenious ? It solve D.E
Fourier series any examples ?
Hhhhh I think so
He asked about how to find sine wave on line with angle 45 degree
Duty Yearly
Yes , and he still until now refused to give the answer
No just another DE without answer
I solved the first one and send it to my professor , But he did not give me the answer
may be solved by fourier series
I search on the internet but nothing
I need example like that I posted but with answer
untill now it easy
I hope so
I preferred hand way but just increase my information
I'll see it
Thanks
No program necessary -- the Laplace transform of y' is a common identity, and the transforms of 1/s and 1/(s+a) are well-known (you will find them in any table of transforms).
Yes I know it but some program used to check the answer only I expect there is program make full solution
we soon have exam and I still good enough with laplace and other subjects .
thanks for helping me and communicate with me
correct answer , What program use to solve ?
Yes
y'+y=1 where y(0)=0
y'+2y=1+exp(t) where y(0)=3
t
y+∫ y(t)dt=1
0
y''-y'-2y=3cos(2t)-11sin(3t) where y(0)=0, y'(0)=6
Yes, I think so
But this is easy one but the others .......
y(t)=5/4-exp(-4t)/4 {{{that's right}}}
I think 5/4(e(-4t) because by parital .. A=-B and A=5/4
Y(t)=5/4-(5/4)exp(-4t)