4. Develop a function that implements the Inverse Quadratic Interpolation method, called IQI_[your last name].m, and upload it to canvas.

function root = IQI_Alkaabi(f) %% INPUTS % f = name of the function %% OUTPUT % root = real root of function f %% x(1)=rand(1,1); x(2)=rand(1,1); x(3)=rand(1,1); i=2; while abs(x(i+1)-x(i))>=1e-06 i = i+1; x(i+1) = x(i-2)*f(x(i-1))*f(x(i))/((f(x(i-2))-f(x(i-1)))*(f(x(i-2))-f(x(i)))) + x(i-1)*f(x(i-2))*f(x(i))/((f(x(i-1))-f(x(i-2)))*(f(x(i-1))-f(x(i)))) + x(i)*f(x(i-2))*f(x(i-1))/((f(x(i))-f(x(i-2)))*(f(x(i))-f(x(i-1)))); end root = x(i-1); fprintf("root is: %d number of iterations: %d",root,i-1);

4. Develop a function that implements the Inverse Quadratic Interpolation method, called IQI_[your last name].m, and upload it to canvas.

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