The Apollo 11 astronauts set up a panel of efficient corner-cube retroreflectors on the Moon's surface (Fig. $34.8 \mathrm{a}$ ). The speed of light can be found by measuring the time interval required for a laser beam to travel from the Earth, reflect from the panel, and return to the Earth. Assume this interval is measured to be $2.51 \mathrm{~s}$ at a station where the Moon is at the zenith and take the center-to-center distance from the Earth to the Moon to be equal to $3.84 \times 10^{8} \mathrm{~m}$. (a) What is the measured speed of light? (b) Explain whether it is necessary to consider the sizes of the Earth and the Moon in your calculation.