Let f:X→Y be a linear transformation and X, Y finite dimension then O Ker(f) only Exist Ker(f) Exist and finite Ker(f)not Exist Ker(f) Exist and infinite

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Let f: X→Y be a linear transformation and X,Y finite
dimension then
O Ker(f) only Exist
O Ker(f) Exist and finite
Ker(f)not Exist
O Ker(f) Exist and infinite
Let X be a complete normed space then *
OX is Hilbert space
O X is pre-Hilbert space
X is subspace
O X is a space of inner product
Transcribed Image Text:Let f: X→Y be a linear transformation and X,Y finite dimension then O Ker(f) only Exist O Ker(f) Exist and finite Ker(f)not Exist O Ker(f) Exist and infinite Let X be a complete normed space then * OX is Hilbert space O X is pre-Hilbert space X is subspace O X is a space of inner product
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