**In this article we will discuss about Bilateral Monopoly. After reading this article you will learn about: 1. Meaning of Bilateral Monopoly 2. Price-Output Determination of Bilateral Monopoly. **

**Meaning of Bilateral Monopoly:**

Bilateral monopoly refers to a market situation in which a single producer (monopolist) of a product faces a single buyer (monopolist) of that product. We analyse below price, output and profit determination under bilateral monopoly.

**Its Assumptions: **

**This analysis is based on the following assumptions: **

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1. There is a single commodity with no close substitutes.

2. The monopolist is its sole producer or seller.

3. The monopolist is its only buyer.

4. The monopolist and the monopolist are both free to maximise their own individual profits.

**Price-Output Determination of Bilateral Monopoly:**

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Given these assumptions, price and output determination under bilateral monopoly is illustrated in Figure 7 where D is the demand curve of the monopolist’s product and MR is its corresponding marginal revenue curve of the monopolist. The MC curve of the monopolist is the supply curve (S) facing the monopolist. The upward slope shows that if the monopolist wants to buy more, he will have to pay a higher price.

So when he buys more units of the product, his marginal outlay or marginal expenditure increases. This is shown by the upward sloping ME curve which is the marginal expenditure curve to the total supply curve MC/S. The curve D is the marginal utility (MU) curve of the monopolist.

Let us first take the equilibrium position of the monopolist. The monopolist is in equilibrium at point E where his MC curve cuts the MR curve from below. His profit maximising price is OP_{1} (=MS) at which he will sell OM quantity of the product.

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The monopsonist is in equilibrium at point В where his marginal expenditure curve ME intersects the demand cure D/MU. He buys OQ units of the product at OP_{2} (=QA) price, as determined by point A on the supply curve MC/S.

So there is disagreement over price between the monopolist who wants to charge a higher price OP_{;} and the monopsonist who wants to pay a lower piece OP_{1} From a theoretical viewpoint, there is indeterminacy in the market.

In actuality, the actual quantity of the product sold and its price depends upon the relative bargaining strength of the two. The greater the relative bargaining strength of the monopolist, the closer will price be to OP_{1} and the greater the relative strength of the monopsonist, the closer will price be to OP. Thus the price will settle somewhere between OP_{1} and OP_{2}.

If the monopoly and monopsony firms merge into a single firm with the monopsonist taking over the monopoly firm, the МС/S curve of the monopsonist becomes his marginal cost curve. The merged firm would thus maximise its profits at point F where its MC/S curve cuts the D/MU curve.

It will supply and use ОТ output at OP_{3} price. In this situation, the merged firm gets much larger output (ОТ) than the monopoly output (OM) at a lower price (OP_{3}) than the monopoly price (OP_{1}).

However, it may not be possible to merge the monopoly firm with the monopsony firm. Economists have suggested another solution to the problem of bilateral monopoly that of join profit maximisation. In this case, the monopolist and monopsonist agree on the quantity to be sold and bought to each other but disagree on the price to be charged. On this basis, they want to maximise joint profits because they feel that they have got information about each other’s wants and aspirations.

This case is illustrated in Figure 8 where the monopolist is in equilibrium at A when his MC/S curve = MR curve. He wants to sell OQ quantity at OP_{1} (=QB) price. On the other hand, the monopsonist is in equilibrium at point В when his demand curves D/MU = ME curve.

He wants to buy OQ quantity at OP_{2} price. Depending on the relative bargaining strength of each, the price can be anywhere between P_{2} and P_{1} and is thus indeterminate. But their joint profits are P_{1}P_{2 }× OQ that can be divided between the monopolist and the monopsonist in the ratio

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P_{x}-P_{2 }P_{1}-P_{X }P_{X }-P_{2}

P_{1}-P_{2 }P_{1}– P_{2 }P_{ 1 }– P_{x}

Where P_{x} is any price between P_{2} and P_{1}.

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The division of joint profits is also a theoretical possibility like the solution of the bilateral monopoly problem which is indeterminate.