CA Intermediate · Financial Management and Strategic Management · Treasury and Cash Management
In the Baumol model of cash management, which of the following changes would increase the optimal transaction size of cash conversion (C), other things remaining unchanged?
A fall in the interest rate on marketable securities increases the optimal conversion size in the Baumol model. Since C equals the square root of 2UP divided by S, a lower opportunity cost of holding cash makes larger, less frequent conversions cheaper than frequent small ones.
- AA fall in the fixed cost per conversion of marketable securities into cash
- BA fall in the annual interest rate earned on marketable securitiesCorrect
- CA fall in the total cash requirement for the period
- DA rise in the annual interest rate earned on marketable securities
Explanation
Baumol's model gives C = sqrt(2 x U x P / S), where U is cash need, P is cost per conversion and S is the opportunity cost rate. C rises when U or P rises, or when S falls. A lower interest rate makes holding cash cheaper, so larger conversions are optimal. A rise in the rate would reduce C, so that option is wrong.
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