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Determine the numerical solution to the following two equations
x^2+x*y-10=0
y+3*x*y^2-57=0
through the use of iteration, solving the equations:
x(k+1)=sqrt(10-x(k)*y(k))
and
y(k+1)=sqrt((57-y(k))/(3*x(k+1)))
Initialize the x(k) and y(k) with 1.5 and 3.5 respectively. Use a while loop to determine the solutions of x and y so that the maximum error between x(k) and y(k) defined as
e(x)=abs(x(k+1)-x(k))/abs(x(k))
and
e(y)=abs(y(k+1)-y(k))/abs(y(k))
is less than 10^-4
5 commentaires
Richard Brown
le 5 Nov 2019
We're not going to just do your homework for you! What have you tried so far? Where are you getting stuck?
JAKE WISNIEWSKI
le 5 Nov 2019
JAKE WISNIEWSKI
le 5 Nov 2019
Steven Lord
le 5 Nov 2019
Try writing down the steps you'd follow if you were solving this on pencil and paper as comments.
% Step 1
% Step 2
% Step 3
If your textbook has pseudocode, you could use those as your steps.
Once you have the basic outline, start figuring out how to implement each step. If you're not sure how to implement a particular step, break it into smaller sub-steps until you have something you can implement.
JAKE WISNIEWSKI
le 5 Nov 2019
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