 
			 
			MCQOPTIONS
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				This section includes 8 Mcqs, each offering curated multiple-choice questions to sharpen your General Awareness knowledge and support exam preparation. Choose a topic below to get started.
| 1. | What is the GCD of 20 and 12 using Euclid’s algorithm? | 
| A. | 8 | 
| B. | 2 | 
| C. | 4 | 
| D. | 6 | 
| Answer» D. 6 | |
| 2. | What is the total running time of Euclid’s algorithm? | 
| A. | O(N) | 
| B. | O(N log M) | 
| C. | O(N log N) | 
| D. | O(log N +1) | 
| Answer» B. O(N log M) | |
| 3. | Which of the following is the correct mathematical application of Euclid’s algorithm? | 
| A. | Determination of prime numbers | 
| B. | Lagrange’s four square theorem | 
| C. | Cauchy-Euler theorem | 
| D. | Residue theorem | 
| Answer» C. Cauchy-Euler theorem | |
| 4. | According to Gabriel lame, how many steps does Euclid’s algorithm require to solve a problem? | 
| A. | Less than five times the number of digits | 
| B. | More than five times the number of digits | 
| C. | Less than two times the number of digits | 
| D. | More than two times the number of digits | 
| Answer» B. More than five times the number of digits | |
| 5. | The Euclid’s algorithm runs efficiently if the remainder of two numbers is divided by the minimum of two numbers until the remainder is zero. | 
| A. | True | 
| B. | False | 
| Answer» B. False | |
| 6. | Which of the following is not an application of Euclid’s algorithm? | 
| A. | Simplification of fractions | 
| B. | Performing divisions in modular arithmetic | 
| C. | Solving quadratic equations | 
| D. | Solving diophantine equations | 
| Answer» D. Solving diophantine equations | |
| 7. | Who invented Euclid’s algorithm? | 
| A. | Sieve | 
| B. | Euclid | 
| C. | Euclid-Sieve | 
| D. | Gabriel lame | 
| Answer» C. Euclid-Sieve | |
| 8. | Euclid’s algorithm is used for finding ___________ | 
| A. | GCD of two numbers | 
| B. | GCD of more than three numbers | 
| C. | LCM of two numbers | 
| D. | LCM of more than two numbers | 
| Answer» B. GCD of more than three numbers | |