1. Using 60 s = 1 min, 60 min = 1 h , 24 h = 1 day and 365 days = 1 year, calculate the age of the universe in years (use scientific notation), if today is approximately 4.7 X 1017 s from the Big Bang.
2. Let the age of the universe you calculated in #1 equal one calendar year. Find the following
| divide cell above | 1 calendar year = | years | 4.7 X 1017 seconds |
| by 365 | 1 calendar day = | years | seconds |
| by 24 | 1 calendar hour = | years | seconds |
| by 60 | 1 calendar minute = | years | seconds |
| by 60 | 1 calendar second = | years | seconds |
| Event | Time from Big Bang |
Calendar Date | Calendar Time |
| Quantum Gravity Era Begins | 1 X 10-43 s | 1/1 | within first sec. |
| Inflation/Symmetry Breaking Era Begins | 1 X 10-38 s | 1/1 | within first sec. |
| Quark/Lepton Era Begins | 2 X 10-7 s | 1/1 | within first sec. |
| Radiation Era Begins | 1 X 102 s | 1/1 | within first sec. |
| Matter Era Begins | 4 X 1012 s | / | : : |
| Data taken from Niel Brandt's Cosmological Timeline |