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Many discussion questions can be solved by returning to fundamental laws, such as Newton's Laws or Maxwell's Equations, rather than complex derived formulas.
Thus $M \approx 10^11 M_\odot \times (2/1)^2 \times 0.5^-1 \times (0.9)^-1$? Let’s approximate: physics galaxy discussion questions solutions
The maximum steady luminosity is set by radiation pressure balancing gravity (Eddington limit): [ L_\textEdd = \frac4\pi G M_\textBH m_p c\sigma_T \approx 1.3 \times 10^38 \left(\fracM_\textBHM_\odot\right) \text erg/s ] For (M_\textBH = 10^8 M_\odot), (L_\textEdd \approx 10^46) erg/s. Over (10^8) years, total energy released (\sim 10^61) ergs – consistent with observations. Many discussion questions can be solved by returning
Open Volume 1. Go to the "Centre of Mass" discussion questions. Find the problem about the man walking on a boat. Do not look at the solution. Draw the system. Watch the center of mass. The universe will make sense. Over (10^8) years, total energy released (\sim 10^61)
Gravitational potential energy of accreting matter.