Let the demand function for a product be given by the function $\displaystyle {D}{\left({q}\right)}=-{1.35}{q}+{200}$, where $\displaystyle {q}$ is the quantity of items in demand and $\displaystyle {D}{\left({q}\right)}$ is the price per item, in dollars, that can be charged when $\displaystyle {q}$ units are sold. Suppose fixed costs of production for this item are $\displaystyle \${2},{000}$ and variable costs are $\displaystyle \${3}$ per item produced. If $\displaystyle {66}$ items are produced and sold, find the following:

A) The total revenue from selling $\displaystyle {66}$ items (to the nearest penny).
Answer: $

B) The total costs to produce $\displaystyle {66}$ items (to the nearest penny).
Answer: $

C) The total profits to produce $\displaystyle {66}$ items (to the nearest penny. Profits may or may not be negative.).
Answer: $