In a ring R ,the ideal {0} and R are. A. Both sided ideal B. Not an ideal C. One sided ideal D. None of the above View AnswerA. Both sided ideal Related MCQs For any element a€R , let Ra ={ra∶a∈R,r∈R} then Ra is an ideal of R. Every maximal ideal is. Every I.D is not a field but it can be embedded in a field which is called. Every PID is UFD but converse not true. Characteristic of Ɍ is. If an=0, where n is least positive integer then element a is called. In Principal ideal domain every non-zero prime ideal is. The ring of Gaussian integers is an example of. If P is a prime ideal ina commutative ring with identity then R/P is. Set of integers form a field.
