ASTRO 1050 LAB #8: The Seven Sisters, and Lives of the Stars

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ASTRO 1050 LAB #8: The Seven Sisters, and Lives of the Stars ABSTRACT There is a conspicuous nest of stars, or star cluster, in the winter and spring sky called the Pleiades, or Seven Sisters. By plotting a luminosity-temperature diagram, you will see which of these stars have already completed their lives as main sequence stars. This will tell you how long these stars have existed until now, and you can predict the future for the Pleiades. Your brains and a computer Materials Excercises On the next page is a photograph of the Pleiades take with a telescope. Stars #1-7 (the Seven Sisters ) have names, which originate in Greek mythology: 1. Merope 2. Alcyone 3. Electra 4. Taygeta 5. Maia 6. Calaeno 7. Pleione Below is a sketch. made by Galileo, of the brighter stars in the Pleiades. With exceptional eyesight, you could see the seven brightest stars without a telescope; most people can only see five. To see the Pleiades in the fall, you need to look well after midnight. In the winter and spring, the group is conspicuous, high in the sky.

2 1. Compare an online photograph (preferably labeled) of the Pleiades to the sketch and see if you can match them up. Label some of the stars by name if you can. Fig. 1. : Pleiades sketch by Galileo The first table on the next page shows the luminosities and spectral types of 24 stars in the Pleiades cluster: 2. Using this table, plot an H-R diagram on the computer. Your instructor will remind you how to plot a luminosity-temperature diagram; see the back page for information on the temperatures of different spectral types. You may have to infer temperatures as not all spectral types are given in the table. After completing part 3, sketch your plot on the back of the next page and please label the 6 named stars in the cluster. 3. Add to your diagram the approximate line that represents where the main sequence should be, as determined by the points in the second table.

3 Table 1:: Stars in the Pleides Star Solar Spectral Star Solar Spectral Luminosity Type Luminosity Type Alcyone 1940 B7 G 19.0 A6 Electra 1150 B6 H 14.2 A5 Maia 1940 B8 J 9.20 F1 Merope 1340 B6 K 6.98 A9 Taygeta 929 B6 L 4.78 F2 Pleione 338 B8 M 3.43 F3 A 160 B9 N 3.05 F6 B 138 B9 P 2.11 F6 C 105 B9 Q 1.43 F8 D 52.4 A1 R 1.18 G2 E 35.6 A5 S 0.87 G6 F 25.6 A3 T 0.67 G6 Table 2:: Zero-Age Main Sequence Stars Spectral Solar Type Luminosity B0 2000 B5 794 A0 79.4 A5 20.0 F0 6.31 F5 2.51 G0 1.26 G5 0.79 K0 0.40

4

5 4. Compare the luminosities and temperatures of the Pleiades stars to those of the main sequence. Determine from your own results which of the Pleiades stars no longer appear to be main sequence stars and list their names, explaining why you conclude they are not main sequence stars. 5. Here are some approximate main sequence lifetimes: type O5 survives on the MS 1 million years, type B0 for 40 million years, type B5 for 85 million years, type A0 for 440 million years, and type F0 for 3000 million years (3 billion years). Intermediate types have intermediate ages. Study your diagram and decide which one of the Pleiades stars most recently ceased to be a main sequence star. Using the information above, estimate how long this star has existed, and explain your estimate. (Because all of the Pleiades stars were born together, at the same time, your answer is also the age of the entire cluster.)

6 6. A type B7 like Alcyone will end its stellar life by ejecting most of its mass into a planetary nebula. The remaining mass will collapse into a white dwarf. A white dwarf is a member of a class of objects called compact objects that also includes neutron stars and black holes. Given that the density of a white dwarf is 10 9 kg/m 3 and that the density of neutron star is 10 17 kg/m 3, determine how much a cubic centimeter of white dwarf and neutron star matter weighs (on Earth) in pounds. (1 kg = 2.2 lb, here on Earth) 7. When stars get brighter than type B0, they end their lives in huge explosions known as supernovae. Neutron stars or black holes are the remnant that is left after this event. The radius of a black hole is related to its mass by the formula: R = 2GM c 2 (1) where G = 6.674 10 11 m 3 /kg/s 2 and c = 2.998 10 8 m/s. Given the mass of earth is 5.973 10 24 kg, determine its radius if it collapses into a black hole. Do the same for the sun (solar mass is 1.99 10 30 kg).

Spectral Type Temperature (K) O5 54,000 O6 45,000 O7 43,300 O8 40,600 O9 37,800 B0 29,200 B1 23,000 B2 21,000 B3 17,600 B5 15,200 B6 14,300 B7 13,500 B8 12,300 B9 11,400 A0 9600 A1 9330 A2 9040 A3 8750 A4 8480 A5 8310 A7 7920 F0 7350 F2 7050 F3 6850 F5 6700 F6 6550 F7 6400 F8 6300 G0 6050 G1 5930 G2 5800 G5 5660 G8 5440 K0 5240 K1 5110 K2 4960 K3 4800 K4 4600 K5 4400 K7 4000 M0 3750 M1 3700 M2 3600 M3 3500 M4 3400 M5 3200 M6 3100 M7 2900 M8 2700