A sequence (fn) defined on set S is said to be uniformly bounded on S if

there exists k>0 such that fn (x)| <k; for all x belongs to S and n belongs to N.

there exists k<0 such that fn (x)| >k; for all x belongs to S and n belongs to N.

there exists k<0 such that fn (x)| <k; for all x belongs to S and n belongs to N.

there exists k>0 such that fn (x)| >k; for all x belongs to S and n belongs to N.

Correct option is A

A sequence {fn} defined on set S is said to be uniformly bounded on S if there exists k>0 such that |fn(x)| < k; for all x belongs to S and n belongs to N.

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A sequence (fn) defined on set S is said to be uniformly bounded on S if

there exists k>0 such that fn (x)| <k; for all x belongs to S and n belongs to N.

there exists k<0 such that fn (x)| >k; for all x belongs to S and n belongs to N.

there exists k<0 such that fn (x)| <k; for all x belongs to S and n belongs to N.

there exists k>0 such that fn (x)| >k; for all x belongs to S and n belongs to N.

Correct option is A

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DSSSB PRT Full Mock - 01

Educational Psychology & Pedagogy - 01

DSSSB PRT PYP Held on 7th March 2022 Shift 1

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