Question

Convey symmetric difference of two sets?​

Answer 1

$\huge\pink{\mid{\underline {\overline{\tt ❥︎A᭄ɴsᴡᴇʀ࿐✪}}\mid}}$

The symmetric difference of two sets A and B is the set (A – B) ∪ (B – A) and is denoted by A △ B. ... A △ B is the set of all those elements which belongs either to A or to B but not to both. A △ B is also expressed by (A ∪ B) - (B ∩ A).

$\boxed{\fcolorbox{Blue}{Red}{\color{yellow}{hope\:it\:helps\: you}}}$

$\large\boxed{\fcolorbox{green}{blue}{\color{yellow}{MARK\:ME\:AS\: BRAINLIEST}}}$

Answer 2

Answer:

The symmetric difference can also be expressed as the union of the two sets, minus their intersection: Thus, the power set of any set X becomes an abelian group under the symmetric difference operation. (More generally, any field of sets forms a group with the symmetric difference as operation.)