Question 11117 – Operating-Systems
January 5, 2024ISRO-2018
January 5, 2024ISRO-2018
Question 5 |
( G, *) is an abelian group. Then
x = x-1, for any x belonging to G | |
x = x2, for any x belonging to G | |
(x * y )2 = x2 * y2, for any x, y belonging to G | |
G is of finite order |
Question 5 Explanation:
An abelian group is a commutative group. As per the above options, option C is the correct answer because it follows commutative property.
(x * y )2 = x2 * y2, for any x, y belonging to G
(x * y )2 = x2 * y2, for any x, y belonging to G
Correct Answer: C
Question 5 Explanation:
An abelian group is a commutative group. As per the above options, option C is the correct answer because it follows commutative property.
(x * y )2 = x2 * y2, for any x, y belonging to G
(x * y )2 = x2 * y2, for any x, y belonging to G