Lemma 3 (burkholder-davis-gundy). let ? be a nondecreasingfunction on [0, oo], finite and convex on [0, oo) with d(0) 0, ? (00) and ? (2) cd(a) for all ? > 0 and sonne ce (0.00). then there exists a constant b (0,00) such that for every sequence {zn, n> 1} of non- negative measurable functions on (2, f, p) ? (a-) oo,

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step-by-step explanation:

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the circumference of a circle is, 10.676 cm.

step-by-step explanation:

the formula for circumference of a circle is given by:

where

c is the circumference of a circle and

d is the diameter of a circle.

given: diameter(d) = 3.4 cm and use

substitute these values in [1] we get;

cm

therefore, the circumference of a circle is, 10.676 cm

38 was the other number of your question.