Final answer:
To find the price that maximizes profit for the computer company, we must equate marginal cost to marginal revenue. Normally, we solve for quantity and then find the price using the demand equation. The question lacks necessary information to compute this, so a precise answer cannot be provided based on the given data.
Step-by-step explanation:
The profit maximization question involves finding the optimal price to charge for computers by a company, taking into account the demand equation p(q) = -5q + 6500, fixed costs, and variable costs per computer. To maximize profit, we need to consider the point where marginal revenue equals marginal cost (MR = MC), which typically derives from the demand curve and the cost structure. Since we are not given the total cost or profit equations, we would normally derive marginal cost and revenue functions, equate them to each other, solve for the quantity, and plug the quantity into the demand equation to find the corresponding price. However, without the total cost or profit functions, we cannot perform these calculations.
Ignoring the request for SEO keywords and details not pertinent to the question, we recognize a mathematical optimization problem in a business context, which is part of managerial economics. Variables include fixed costs, variable costs per item, demand curve, revenue, and profit. Normally, we would use calculus (derivation) or algebraic methods to find the quantity that maximizes profit and then use the demand equation to find the corresponding price.
Inaccuracies in the question prevent us from giving a direct answer; for a precise response, additional information such as the total cost function or more specific profit function details are needed.