Complete the function "recursivePower" using a recursive method such that it does the same thing
s "iterativePower".
function ¢ = iterativePower(a,b)
% Implementation of ab without using the operator ~
% Limited to b greater than or equal to zero
c=1;
for i = 1:
c=c* aj;
end
end
Complete the body of the below function...
function ¢ = recursivePower(a,b)
% Recursively implement the code to function the same as the function iterativePowe
end
You will only get credit if "recursivePower" is implemented recursively.
You find that an algorithm may take the following maximum number of operations for an input data
of size "n
87*n"2 + 3*n*log(n) + 101
What is the worse case Big O notation for this algorithm?
You want to solve the function "x2 = 5" for x. You decide to use the
acketing bisection method
with initial guesses of Xminus = 1 and Xpjus = 5.
Complete the following chart which contains the the values for Xminus, Xplus and Xmiq after every
iteration of this method.
Xminus Xplus Xmid
1 5
After 1st iteration
After 2nd iteration
After 3rd iteration
Using...
x =0:1:10
On =x;
0n2 =x."2;
Provide the code to create the following plot.
Big O Classes
100
a)
oom?)
90
80
70
60
50
fn)
40
30
20
Complete the code below which will write the following output to the file "avgExams.txt":
John 85
Ann 90
Robert 70
(NOTE: This file has an "extra" blank line at the end.)
exams = { 'John', 85;
'Ann', 90; .
'Robert', 70 };
fid = fopen( , ) i
fo
fprintf ( , ’ ’
end
(fid) ;