Question: 4. Below is the mathematical definition for Ackermann's function: Ack (x, y) = y+1 Ack (x-1, 1) Ack (x-1, Ack (x, y-1)) x=0 y=0 *#0,

 4. Below is the mathematical definition for Ackermann's function: Ack (x,y) = y+1 Ack (x-1, 1) Ack (x-1, Ack (x, y-1)) x=0

4. Below is the mathematical definition for Ackermann's function: Ack (x, y) = y+1 Ack (x-1, 1) Ack (x-1, Ack (x, y-1)) x=0 y=0 *#0, #0 a) Write the recursive algorithm for Ack( given above. b) Write the code for your recursive Ack() algorithm, using either C++ or Java. 5. Any number in the Fibonacci Series is found by adding the previous two numbers in the series. The following is the mathematical definition for the Fibonacci Series: Fib(x) - 0 if x=0 1 if x=1 Fib(x-1) + Fib(x-2) if x>1 a) Write the recursive algorithm for Fib( given above. b) Construct a trace table for your recursive algorithm, when x=7 { c) Write the code for an iterative and recursive function, using either CH or Java

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