be sequences of positive real numbers such that nan < bn < n^{2}a_{n} for

all n__>__ 2. If the radius of convergence of the power series then the power series

all n

- a)converges for all x with |x| > 2
- b)converges for all x with |x| < 2
- c)does not converge for any x with |x| > 2
- d)does not converge for any x with |x| < 2

Correct answer is option 'B'. Can you explain this answer?

Related Test: Math - 2019 Past Year Paper

This discussion on be sequences of positive real numbers such that nan < bn < n2an forall n > 2. If the radius of convergence of the power series then the power seriesa)converges for all x with |x| > 2b)converges for all x with |x| < 2c)does not converge for any x with |x| > 2d)does not converge for any x with |x| < 2Correct answer is option 'B'. Can you explain this answer? is done on EduRev Study Group by IIT JAM Students. The Questions and
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be sequences of positive real numbers such that nan < bn < n2an forall n > 2. If the radius of convergence of the power series then the power seriesa)converges for all x with |x| > 2b)converges for all x with |x| < 2c)does not converge for any x with |x| > 2d)does not converge for any x with |x| < 2Correct answer is option 'B'. Can you explain this answer? over here on EduRev! Apart from being the largest IIT JAM community, EduRev has the largest solved
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