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Give an example of a projection. Which is not closed


Prove that the real line is a homeomorphic to the interval (0,1) with the subspace topology


Give an example of a nowhere dense set in a metric space .substantiate your claim


Prove or disaprove .The intersection of two dense subsets of a metric space is also dense in it
Give examples of two metrics on R ^2 which are not equivalent .substantiate your claim

Given a metric d on a set X prove that there exists an equivalent bounded metric d' on X


Prove that set of all open subsets of a metric space is a topology


Find the envelope of the family of the curves

1) y=3px-p^3

Where p=parameter

2) y=mx-2am-am^3

Where m=parameter


if v=2ti+t^2j+tk,find the position vector r of the particle at t=1 given that the particle initially was at i+2j+2k


Given that set X={1,2,3,4,5} and A={1,2,4} list the topology on X by using A-inclusion topology


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