What are the formal mathematical things involving loop invariants that must be proved, to prove that if your program exits then it obtains the postcondition?
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What are the formal mathematical things involving loop invariants that must be proved, to prove that if your
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- (b) Prove partial correctness for the following while program. Note that you should clearly identify a loop invariant.a=x;y=1; while }(a>0){y∗=a;a−−;The precondition here isx≥0and postcondition isy=x!Answer the given question with a proper explanation and step-by-step solution. using while loopSuppose the statement “X is an integer and X < 5” is a loop invariant at the point at which the test for termination is performed in the loop outlined below. What can be concluded about the value of X immediately after the loop is terminated?
- A good algorithm should be free from ambiguity” briefly discussHere is my question that my professor gave to me as a homework from my algorithm's class. Use asymptotic notations to describe the running times of the nested loops below. You may assume that n is a power of 2.Here is my question that my professor gave to me as a homework from my algorithm's class. Use asymptotic notations to describe the running times of the nested loops below. You may assume that n is a power of 2. i =1 while i <= n j =i while j >= 1 <body of the inner while loop> // Needs Θ(1) time. j =j / 2 i= i * 2
- Please explain me why do-while runs for one iteration even if the loop condition is false.Can you show an example in Java Write and trace nested for loopsWhat insights does the Structured Programming Theorem provide into the GOTO muddle and the spaghetti code? Please do it in your own words and in an essay of a length that is appropriate for the task.
- What happens if we make the seemingly innocuouschange of permuting the loops ?Write a Program that, given two strings like example and ampleex, can identify whether one of them is a cyclic rotation of the other.Draw a flow chart for Do-While loop ( in c++ ) for controlled/uncontrolled infinite loop iterations.