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Describe verbally how to solve y=mx+c. What assumptions have you made about the value

of ?



If a third-degree polynomial has a lone x-intercept at x=a , discuss what this implies about the linear and quadratic factors of that polynomial


let X be a normed space and T belongs to B ( X).show that if a is eigen value of T then |a|<||T||

Kindly answer this as soon as possible. Urgent Elaborate each step.


Show that Euclidean space and unitary space are not compact. Explain each step. 

If (xn) and (yn) are sequences in the same normed space X, show that xn→x and yn→y implies xn+yn→x+y as well as αxn→αx, where α is any scalar.


Let X and Y be normed spaces, T∈B(X,Y) and (xn) a sequence in X. If xnx0, show that TxnTx0.

If xn∈C[a,b] and xn→x∈C[a,b]. Show that (xn) is pointwise convergent on [a,b], that is, (xn(t)) converges for every t∈C[a,b].

State and prove Baire' s category theorem.
Give an example of a normal operator and explain it in detail

Let X and Y be metric spaces, X compact, and T: X →Y bijective

and continuous. Show that T is a homeomorphism.


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