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The function f is defined as follows:
Assuming that arbitrarily large integers can be passed as a parameter to the function, consider the following statements.
1. The function f terminates for finitely many different values of n ≥ 1. 
ii. The function f terminates for infinitely many different values of n ≥ 1. 
iii. The function f does not terminate for finitely many different values of n ≥ 1. 
iv. The function f does not terminate for infinitely many different values of n ≥ 1. 
Which one of the following options is true of the above?
  • a)
    (i) and (iii)
  • b)
    (i) and (iv)
  • c)
    (ii) and (iii)
  • d)
    (ii) and (iv)
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
The function f is defined as follows:Assuming that arbitrarily large i...
The function terminates for all values having a factor of 2 {(2.x)2==0}
So, (i) is false and (ii) is TRUE.
Let n = 3, it will terminate in 2nd iteration.
Let n=5, it will go like 5 - 14 - 7 - 20 - 10 - 5 – and now it will repeat.
And any number with a factor of 5 and 2, there are infinite recursions possible.
So, (iv) is TRUE and (iii) is false.
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The function f is defined as follows:Assuming that arbitrarily large integers can be passed as a parameter to the function, consider the following statements.1. The function f terminates for finitely many different values of n ≥ 1.ii. The function f terminates for infinitely many different values of n ≥ 1.iii. The function f does not terminate for finitely many different values of n ≥ 1.iv. The function f does not terminate for infinitely many different values of n ≥ 1.Which one of the following options is true of the above?a)(i) and (iii)b)(i) and (iv)c)(ii) and (iii)d)(ii) and (iv)Correct answer is option 'D'. Can you explain this answer?
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The function f is defined as follows:Assuming that arbitrarily large integers can be passed as a parameter to the function, consider the following statements.1. The function f terminates for finitely many different values of n ≥ 1.ii. The function f terminates for infinitely many different values of n ≥ 1.iii. The function f does not terminate for finitely many different values of n ≥ 1.iv. The function f does not terminate for infinitely many different values of n ≥ 1.Which one of the following options is true of the above?a)(i) and (iii)b)(i) and (iv)c)(ii) and (iii)d)(ii) and (iv)Correct answer is option 'D'. Can you explain this answer? for Computer Science Engineering (CSE) 2024 is part of Computer Science Engineering (CSE) preparation. The Question and answers have been prepared according to the Computer Science Engineering (CSE) exam syllabus. Information about The function f is defined as follows:Assuming that arbitrarily large integers can be passed as a parameter to the function, consider the following statements.1. The function f terminates for finitely many different values of n ≥ 1.ii. The function f terminates for infinitely many different values of n ≥ 1.iii. The function f does not terminate for finitely many different values of n ≥ 1.iv. The function f does not terminate for infinitely many different values of n ≥ 1.Which one of the following options is true of the above?a)(i) and (iii)b)(i) and (iv)c)(ii) and (iii)d)(ii) and (iv)Correct answer is option 'D'. Can you explain this answer? covers all topics & solutions for Computer Science Engineering (CSE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The function f is defined as follows:Assuming that arbitrarily large integers can be passed as a parameter to the function, consider the following statements.1. The function f terminates for finitely many different values of n ≥ 1.ii. The function f terminates for infinitely many different values of n ≥ 1.iii. The function f does not terminate for finitely many different values of n ≥ 1.iv. The function f does not terminate for infinitely many different values of n ≥ 1.Which one of the following options is true of the above?a)(i) and (iii)b)(i) and (iv)c)(ii) and (iii)d)(ii) and (iv)Correct answer is option 'D'. Can you explain this answer?.
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