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MTH301
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1. If A and B are two subsets of X, A is said to meet B if ___________

	--->> \(A\cap B\leq \phi\)

	      \(A\cap B= \phi\)

	      \(A\cup B\leq \phi\)

	      \(A\cup B= \phi\)

2. Let X be a topological space and\(A\subset X\)  . The ____________\(Cl(A)\) of A is the intersection of all the closed subsets of X that contain A  n

	      interior

	--->> closure

	      limit

	      exterior

3. A topological invariant is a way of assigning a mathematical object L(X) to every topological space X, such that if X and Y are ________ then L(X) and L(Y) are isomorphic.n

	--->> homeomorphic

	      holomorphic

	      interior

	      relative

4. A topological invariant is a way of assigning a mathematical object L(X) to every topological space X, such that if X and Y are __________ then \(L(X)\) and \(L(Y)\) are isomorphic.n

	--->> homeomorphic

	      holomorphic

	      interior

	      relative

5. Let X be a topological space and\(A\subset X\)  . A ___________ Point of A is a point x in X such that every neighbourhood of x contains some points of A different from x.n

	      interior

	--->> boundary

	      limit

	      exterior

6. A set is open if it contains all its __________ points.

	--->> interior

	      boundary

	      limit

	      exterior

7. A set is closed if it contains all its __________ points

	      interior

	      boundary

	--->> limit

	      exterior

8. If A and B are two subsets of X, A is said to meet B if ___________

	--->> \(A\cap B\neq \phi\)

	      \(A\cap B = \phi\)

	      \(A\cup B\neq \phi\)

	      \(A\caup B= \phi\)

9. Let X be a topological space and A, a subset of X. The ______ topology  \(Ï„_{A}\) on A if n for some   \(\tau_{A}={U\subseteq A: U=W\) for some \(W\in \tau\)n

	      usual

	--->> relative

	      relation

	      subset

10. Let X be a topological space and \(A\subseteq\) . The ________ \(Cl(A)\) of A is the intersection of all the closed subsets of X that contain A

	      interior

	--->> closure

	      limit

	      exterior