Question 57

MANAT2 marksNeeds review
Let

denote the space of all real-valued Lebesgue square-integrable functions on

, with the usual norm

. Let

be the subspace of

consisting of all the polynomials of degree at most 1. Let

be such that

,

, and

. Then

(round off to TWO decimal places)

Log in to check the answer

You can attempt this question now. Sign in to view the answer key, explanations and discussion.Log in to check answer

EXPLORE & PRACTISE

Paper and topic context

See where this question comes from and choose what to practise next.

2024MA

GATE MA 2024 · Paper 1

Mathematics · Original paper archive

Section
Mathematics
Question type
Numerical answer (NAT)
Marks
2 marks

Practise related topics

Explore more previous year questions using this question’s imported topic tags.

mathematics

GATE MA previous year questions

mathematical sciences

GATE MA previous year questions

statistics

GATE MA previous year questions

functional analysis

GATE MA previous year questions

Comments

Ask a question, share your approach, or help someone understand.

Log in to view the discussion

You’re not logged in. Log in or create an account to see discussions and add comments.