Math, asked by ckbharti197, 4 months ago

Every bounded monotonically decreasing sequence converges to its
(b) infimum
(a) supremum
w
(C) both supremum and infimum
(d) none of these​

Answers

Answered by Anonymous
1

Answer:

OPTION "A" IS CORRECT

Step-by-step explanation:

Informally, the theorems state that if a sequence is increasing and bounded above by a supremum, then the sequence will converge to the supremum; in same way, if a sequence is decreasing and is bounded below by an infimum, it will converge to the infimum.

Similar questions