HM5_Alfredson.txt

# HM5_Alfredson.txt - thomas Alfredson ETGR-2122 Homework 5...

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% thomas Alfredson % 3/20/18 % ETGR-2122 % Homework 5 %%%%%%%%%%%%%%%%%%%%%%% problem 19 %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Fibonacci Numbers % The nth Fibonacci number is defined by the followingrecursive equations: % f(1) =1 f(2)=2 f(n) = f(n-1)+ f(n-2) n = input('Enter a number to calculate the Fibonacci Number: '); functionf = zeros(1:n); nextconstant = 3; functionf(1) = 1; functionf(2) = 2; while (nextconstant <= n) functionf(nextconstant)= functionf(nextconstant-2) + functionf(nextconstant- 1); nextconstant = nextconstant + 1; end fprintf('Fibocanni to the Nth is: %d \n', functionf(n)) %%%%%%%%%%%%%%%%%%%%%%% answer is as followed %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%% homework5prob19 Enter a number to calculate the Fibonacci Number: 5 Fibocanni to the Nth is: 8 %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%% problem 24 %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% % Geometric Mean The geometric mean of a set of numbers through % Xn is defined as the nth root of the product of the numbers: % sqrt(x1-x2*x3...Xn) to the Nth root arth = 0; geom = 1; k = 0; disp 'Enter a positive number to calculate the arithmatic and geometric mean, once a negative number is entered a calculation will be give' user = input('Enter a positive number to calculate: \n'); while( user >= 0) k = k +1; x(k) = user;

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• Spring '14
• CarlosE.Orozco
• Negative and non-negative numbers, Fibonacci number, positive number, arth

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