Consider the following code, assuming that i, a, and 2 are integers, with n 2. ....
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Consider the following code, assuming that i, a, and 2 are integers, with n 2. . State a non-trivial loop invariant (which must include conditions for and ). . Prove the loop invariant. Be sure that the proof includes the final conditions after the loop has ended. . Note: a correct proof of an incorrect Invariant will still receive partial credit. . Give the final value of in terms of n i = 2; x = 2; // while in do // *** (1*1 - 1); 17 x = x/ (1 - 1); 11 11 + 1; 11 After the loop, @= -(the invariant goes here) Consider the following code, assuming that i, a, and 2 are integers, with n 2. . State a non-trivial loop invariant (which must include conditions for and ). . Prove the loop invariant. Be sure that the proof includes the final conditions after the loop has ended. . Note: a correct proof of an incorrect Invariant will still receive partial credit. . Give the final value of in terms of n i = 2; x = 2; // while in do // *** (1*1 - 1); 17 x = x/ (1 - 1); 11 11 + 1; 11 After the loop, @= -(the invariant goes here)
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The loop starts with i2 and x2 and it continues until i is not equal to n Th... View the full answer
Related Book For
Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
Posted Date:
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