In a recent paper, Foley and Hellwig (1975) investigated the connections between trading uncertainties inherent in the trading process and the holding of liquid assets through the model of a consumer who buys a consumption good and sells labour facing a sequence of employment-unemployment contingencies. The consumer owns a non-interest-bearing asset, called and cannot buy the consumption good without paying money for it. An important assumption of the model is that, by the time he makes his decision for a given period, the agent knows whether he is employed or not in that period. Therefore, the consumption decision depends not only on the initial money holding of the consumer but also on his current employment situation. In Section 7 of their paper, Foley and Hellwig introduced firms to study the behaviour of market aggregates. The firms and the consumers are treated symmetrically. Therefore, the firms make production decisions under certainty about effective demand by workers who, on their side, are supposed to know already whether they are employed or not (footnote 1, page 340). One way to remedy this problem is explicitly to introduce a dynamic structure by assuming that in each period the labour market opens first. It implies that the firms have to make employment decisions before knowing what their current sales will be. Therefore, they face a problem of liquidity: their labour demand is constrained by the quantity of money they initially hold. Furthermore, the distribution of profits cannot be exogenous: the firms must be able to decide upon the dividends to pay to the shareholders. It is the purpose of the present paper to provide a simple model of a firm which decides upon an employment level and a dividend payment facing a sequence of sale-no sale contingencies. Section 2 of the paper is devoted to the presentation of the model. Properties of the optimal policy are discussed in Section 3, while Section 4 deals with the asymptotic behaviour of the model. Finally, Section 5 contains a discussion of the main assumptions underlying the model.