Math, asked by PragyaTbia, 1 year ago

{a} \in {a, b, c} State whether the statement is True (or) False And Justify it.

Answers

Answered by abhi178
0
first of all, you should understand what is the meaning of A\subset B, A\not\subset B and A\in B ?

A\subset B : A is subset of B. means, all elements of set A are elements of set B.

A\not\subset B : A is not subset of B. means, all elements of setA are not elements of set B.

A\in B : A belongs to B. means, set A is the element of set B.

now come to the question.
Let us assume A = {a} and B = {a, b, c}
here we see that elements of set B are a, b, c
so, we can say set A is not element of set B.
hence, A\notin B
thus , statement is false.
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