Let X = {a,b,c}, τ={φ,{a},{b},{a,b}, X}. Then X is?||How do you prove T is a topology on X?

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Determine if T is a Topology on X

let X={a,b,c}, t={φ,X,{a},{b},{a,b}},then X is?||regular space||normal space||T1 space

Let X={a,b,c,d,e} and 𝜏={Φ,{b},{a,d},{a,b,d},{a,c,d,e}, X} be a Topology on X and if A={a,b,c} then?

Let X={a,b,c,d,e} and 𝜏={Φ,{b},{a,d},{a,b,d},{a,c,d,e},X} be a Topology on X and if A={a,b,c} then?

lec#11: X={a,b,c}, A={a,c}, τ={φ,X,{b,c}} | X={a,b},A={a}, τ={φ,X,{a},b}} Find Int(A), Ext(A), Bd(A)

Let X={1,2,3}, τ={∅, X,{3},{1,2} }be a topological space .Find interior and exterior of set A={1,2}

Does the set {{a}, {b, c} {c, d}} form a basis of the X={a, b, c, d}. if yes then form topology

Let X={a,b,c,d,e} which one of following casses subset of X is Topology on X?What is a topology on X