Let a{t) be a function such that a(0) = 1 and / is constant for all n.
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Let a{t) be a function such that a(0) = 1 and /„ is constant for all n.
(a) Prove that a{t) = (1 + iY for all integers / > 0.
(b) Can you conclude that ait) = (1 + iy for all t > 0?
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Theory Of Interest And Life Contingencies With Pension Applications A Problem Solving Approach
ISBN: 978-1566983334
3rd Edition
Authors: Asa Michael M. Parmenter, Ph.d.
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