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What does the ff. algorithm return? (Note: indentation is important) algorithm foo(f : function, a1, a2. ..., an, b1, b2, ..., bm : integers) for i< 1 to m hit(b;) – 0 ke true for j+1 to n if hit(fla; )) == 0 then hit(fla; )) – 1 else k e false return k Note: the array hit keep track of which elements of the codomain B have already been found to be images of elements of the domain A. O determines whether a function is bijective O determines whether a function is one-to-one O None of the choices O determines whether a function is onto

What does the ff. algorithm return? (Note: indentation is important) algorithm foo(f : function, a1, a2. ..., an, b1, b2, ..., bm : integers) for i< 1 to m hit(b;) – 0 ke true for j+1 to n if hit(fla; )) == 0 then hit(fla; )) – 1 else k e false return k Note: the array hit keep track of which elements of the codomain B have already been found to be images of elements of the domain A. O determines whether a function is bijective O determines whether a function is one-to-one O None of the choices O determines whether a function is onto

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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What does the ff. algorithm return? (Note: indentation is important) algorithm foo(f: function, a1, a2, . an, b1, b2, ..., bm : integers) .... for i + 1 to m hit(b;) + 0 k e true for je1 to n if hit(fla) ) == 0 then hit(f(a; )) – 1 else k e false return k Note: the array hit keep track of which elements of the codomain B have already been found to be images of elements of the domain A. O determines whether a function is bijective O determines whether a function is one-to-one O None of the choices determines whether a function is onto
Transcribed Image Text:What does the ff. algorithm return? (Note: indentation is important) algorithm foo(f: function, a1, a2, . an, b1, b2, ..., bm : integers) .... for i + 1 to m hit(b;) + 0 k e true for je1 to n if hit(fla) ) == 0 then hit(f(a; )) – 1 else k e false return k Note: the array hit keep track of which elements of the codomain B have already been found to be images of elements of the domain A. O determines whether a function is bijective O determines whether a function is one-to-one O None of the choices determines whether a function is onto
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