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Cepheid name Grid # Avg mv P(days) Mv mv-Mv ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______ ____________ ______ ______ _______ ______ ______
Grid # (x,y)coordinates Comments ______ ________________ _______________________________________ ______ ________________ _______________________________________ ______ ________________ _______________________________________ ______ ________________ _______________________________________ ______ ________________ _______________________________________
Mv = - [2.76 (log10(P) - 1.0)] - 4.16,
where P is the period of the Cepheid in days from column 4. Enter your results in column 5.
Sum all the distance moduli and divide by the number of Cepheids to get the average distance modulus.
Average distance modulus: mv-Mv = __________
d(pc) = 10 [0.2 (mv - Mv + 5 - Av + 0.05) ] d = __________ pc, or d = __________ Mpc.
v = ________ km/sec
Copy the average distance to M100 from Section II, Part C here:
d = __________ Mpc.
Now calculate the current Hubble constant:
Ho = v/d =___________ km/sec/Mpc
How does this compare to the value of Ho that you learned in class or from your text?
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1 sec Mpc (3.09 x 1019 km) (1 year) Age of universe = ---- ------- ----------------- ---------------- Ho km 1 Mpc (3.15 x 107 sec) Age of universe = ________________ years. (Constant expansion.)
Does your answer seem reasonable? How does this compare to the presumed ages of the oldest globular clusters?
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2 Age of universe = ----. (o = 1) 3 Ho Age of universe = ________________ years. (o = 1)
How does this compare to the presumed ages of the oldest globular clusters?
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What can you infer about the actual value of o by comparing the two ages you have calculated? How does your evaluation of o compare to what you learned in class?
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