题目
XLMC0202501 Topic 3 Quiz
简答题
Consider the same method again: public boolean isprefix(String s1, String s2) { int i = 0; if(s1.length > s2.length) return false; while(i < s1.length) { if(s1[i] != s2[i]) return false; i++; } return true; } Use the active operation approach and determine the exact number of times the active operation is executed in the worst case. Express your answer in terms of n, the length of the string s1. Hint: simplify your final answer as much as possible, and do not put spaces in your answer. Use juxtaposition for the multiplication operator, for example to write "nine times n" write "9n" not "9xn" or "9*n"; to write "four times (n+2)" write "4(n+2)", not "4x(n+2)" or "4*(n+2)". Do not write your answer in Big-O notation. Write the exact number of lines executed.
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标准答案
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思路分析
The question asks for the exact count of the active operation executions in the worst case, expressed in terms of n where n is the length of s1.
First, observe the control flow: if the length of s1 is greater than the length of s2, the function returns false immediately. In the worst case, this branch......Login to view full explanation登录即可查看完整答案
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类似问题
Which of the following statements is true with reference to an algorithm’s runtime?
Consider the following method: public boolean isprefix(String s1, String s2) { int i = 0; if(s1.length > s2.length) return false; while(i < s1.length) { if(s1[i] != s2[i]) return false; i++; } return true; } Exactly how many lines of code (statements) are executed by the method isprefix() in the worst case? Express your answer in terms of n, the length of the string s1. Hint: simplify your final answer as much as possible, and do not put spaces in your answer. Use juxtaposition for the multiplication operator, for example to write "nine times n" write "9n" not "9xn" or "9*n"; to write "four times (n+2)" write "4(n+2)", not "4x(n+2)" or "4*(n+2)". Do not write your answer in Big-O notation. Write the exact number of lines executed.
The following algorithmtakes a sorted array A[1..n] of characters and outputs, in reverse order, all 2-letter words νω such that ν≤ω. for all i=n down to 1 do for all j=n down to i do print "A[i]A[j]" end for end forCount the number of primitive operations (evaluating an expression, indexing into an array).
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