Be sure to show work for 4-6. One way that astronomers detect exoplanets is by observing the wobble of their host stars via doppler shifts. This is known as the radial velocity technique. The simulated spectra provided on the last page show the position of a 1-solar-mass star's hydrogen-alpha absorption line over time. In the laboratory (at rest), this absorption line occurs 656 nanometers. 4) Calculate the star's radial velocity from each spectrum using the doppler equation, and fill in the table provided. Then, sketch the associated graph. 5) Estimate the period of this system's orbit based on your graph. (Measure the time between two peaks or two troughs.) Convert your answer to years. 6) Calculate the semi-major axis of this exoplanet's orbit using Kepler's law. How does this compare to the orbit of Mercury? (This exoplanet is known as a "hot Jupiter." Does the nickname make sense?) Data Ti.