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Prove that the property being a Hausdroff space is a topological and hereditary property

Give an example of seperable Hausdroff space which has a non seperable subspace


Prove that seperability is a topological property


Let (X,(tua)) be a space and ((X) infinity, (tau) infinity) its one point compactification .prove that ((X)infinity, (tau)infinity) is compact

Prove that the unit n-cube In is a compact subset of Rn


State and prove Gluing lemma


Prove that the fixed point property is a topological invariant


If Y is a connected subspace of a space X ,then prove that Y closure is connected


Let X be a connected space and f:X to Y a continuous function from X onto a space Y .prove that Y is connected


Find the unit tangent vector at the point 2,0,pi for a curve which is described by the parametric equations

x=2Sina y=3cosa z=2a


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