Our friends, the Egyptians, also had a clever method for calculating the area of a circle. Their method was equivalent to the formula $\displaystyle {A}={\left(\frac{{8}}{{9}}{d}\right)}^{{2}}$, where $\displaystyle {d}$ is the diameter of the circle. Use this Egyptian formula (not our modern formula) to find the following:

A) The area of a circle with diameter of 93.

Answer: Area =
Round your answer to two decimal places (hundredths).

B) The area of a circle with diameter of 72.

Answer: Area =
Round your answer to two decimal places (hundredths).

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Note: Can you determine what value of $\displaystyle \pi$ the Egyptians were essentially adopting? Try it! (This question is not officially part of this problem.)