If A1,A2,A3,..are sets such that n(Ai)=101−i, A1⊃A2⊃A3⊃…⊃A100 and A=∩i=5100Ai then n(A) is equal to

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If {A}_{{1}},{A}_{{2}},{A}_{{3}},..are sets such that {n}{({A}

Question

If $A_{1}, A_{2}, A_{3}, ..$ are sets such that $n (A_{i}) = 101 - i$ , $A_{1} \supset A_{2} \supset A_{3} \supset \dots \supset A_{100}$ and $A = \cap_{i = 5}^{100} A_{i}$ then n(A) is equal to

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Scarlett Discussed

A_{1}, A_{2}, A_{3}, ..

are sets such that

n (A_{i}) = 101 - i

A_{1} \supset A_{2} \supset A_{3} \supset \dots \supset A_{100}

and

A = \cap_{i = 5}^{100} A_{i}

then n(A) is equal to

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Question Text

A_{1}, A_{2}, A_{3}, ..

are sets such that

n (A_{i}) = 101 - i

A_{1} \supset A_{2} \supset A_{3} \supset \dots \supset A_{100}

and

A = \cap_{i = 5}^{100} A_{i}

then n(A) is equal to