can we generalise relation R inR defined by R={(a,b): a less than or e

1.	can we generalise relation R inR defined by R={(a,b): a less than or equal to b^n,n€R} is reflexive, symmetric or transitive.
Answer» ANSWER: A relation is SYMMETRIC if, we observe that for all values of a and b: a R b implies b R a. The relation of EQUALITY again is symmetric. If x=y, we can also write that y=x also. Step-by-step explanation: May this ANSWER will HELP you plz mark has BRAINLIEST

can we generalise relation R inR defined by R={(a,b): a less than or equal to b^n,n€R} is reflexive, symmetric or transitive.

Answer»

A relation is SYMMETRIC if, we observe that for all values of a and b: a R b implies b R a. The relation of EQUALITY again is symmetric. If x=y, we can also write that y=x also.

Step-by-step explanation:

May this ANSWER will HELP you plz mark has BRAINLIEST

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can we generalise relation R inR defined by R={(a,b): a less than or equal to b^n,n€R} is reflexive, symmetric or transitive.​

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can we generalise relation R inR defined by R={(a,b): a less than or equal to b^n,n€R} is reflexive, symmetric or transitive.