first thanks a lot for the excellent video and good description then I have a question how can you find the roots of this equation: R = ∑_(k=1)^(k=100)▒∑_(j=-100)^(j=100)▒(e^12 〖 (12)〗^k )/k! k/(2π(w^2+1/4)) √(1-〖(w/(LkR^2 ))〗^2 ) ∆w ∆k , ∆k=1,∆w=LkR^2/100
what if the equation doesnt equal to zero? where should we define this specific value? for the heat transfer example...
You should zoom the content,not clearly visible.
should we include sigma variable in our function even though it is a constant but you didn't add it .
this function is really usefull!
What if I'm getting the error "Result from function call is not a proper array of floats."
MERCI BEAUCOUP TRES INTERESSANT
first thanks a lot for the excellent video and good description then I have a question how can you find the roots of this equation: R = ∑_(k=1)^(k=100)▒∑_(j=-100)^(j=100)▒(e^12 〖 (12)〗^k )/k! k/(2π(w^2+1/4)) √(1-〖(w/(LkR^2 ))〗^2 ) ∆w ∆k , ∆k=1,∆w=LkR^2/100