EBK STARTING OUT WITH PROGRAMMING LOGIC
EBK STARTING OUT WITH PROGRAMMING LOGIC
4th Edition
ISBN: 8220100659386
Author: GADDIS
Publisher: PEARSON
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Chapter 13, Problem 2SA

In this chapter, the rules given for calculating the factorial of a number are as follows:

If n = 0 then factorial(n) = 1

If n > 0 then factorial(n) = n × factorial(n – 1)

If you were designing a module from these rules, what would the base case be? What would the recursive case be?

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Pascal's triangle is a useful recursive definition that tells us the coefficients in the expansion of the polynomial (x + a)^n. Each element in the triangle has a coordinate, given by the row it is on and its position in the row (which you could call a column). Every number in Pascals triangle is defined as the sum of the item above it and the item above it and to the left. If there is a position that does not have an entry, we treat it as if we had a 0 there. *picture of the pascals triangle* Given the following recursive function signature, write the recursive function that takes a row and a column and finds the value at that position in the triangle. Assume that the triangle starts at row 0 and column 0. Examples: pascal(2, 1) -> 2,  pascal(1, 2) -> 0   public int pascal(int row, int column) {   }
Question 5 When writing a recursive method, O you do not need to know ahead of time exactly how many levels of recursion will occur. O you must keep count of how many recursion call levels you have traversed. O you must make sure the method does not take any input parameters.
In this chapter, the rules given for calculating the factorial of a number are as follows:If n = 0 then factorial(n) = 1If n . 0 then factorial(n) = n × factorial(n – 1)If you were designing a function from these rules, what would the base case be? What wouldthe recursive case be?

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EBK STARTING OUT WITH PROGRAMMING LOGIC

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