1 Consider the following algorithm Algorithm rec Fun(x, y, n) ifn 1 else if n 1 return Null return x y else return (x y) rec Fun(x, y, n 1) a What is the base condition b How do the recursive calls reach the base condition c Show a complete trace of the following algorithm and count the number of steps you perform a Using the input x 4 and n 3 b Using the input x 2 and n 7 d What does this algorithm do e Write an iterative algorithm that does the same function 2 Consider the following algorithm Algorithm rec Function(val) if (val 1) print else return print val rec Function(val 1) print is used to signify screen output Anything between the quotation marks t is displayed as is and the concatenates the two parts on the screen Ile g if you have x 253 then print x 253 253 x will print print

Question: 1. Consider the following algorithm: Algorithm rec Fun(x, y, n) ifn <1 else if n-1 return Null return x + y else return (x

1. Consider the following algorithm: Algorithm rec_Fun(x, y, n) return Null ifn=1 else ifn <1 else return x +

1. Consider the following algorithm: Algorithm rec Fun(x, y, n) ifn " rec Function(val - 1) // print is used to signify screen output. Anything between // the quotation marks t is displayed as is and the + // concatenates the two parts on the screen Ile.g. if you have x=253 then print x+" // 253---253 +x will print print "

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