Given:

mass of earth (m_e) =~ 6 x 10^24 kg

radius of earth (r_e) =~ 6 x 10^3 km

1 microsecond = 1 x 10^-6 seconds

Calculations:

Circumphrance of earth (c_e) = 2(pi)(r_e) = 2(3)(6 x 10^3 km)

c_e = 4 x 10^4 km = 4 x 10^7 m

Day in seconds: (24 hour/day)(60 min/hour)(60 sec/min) = 8 x 10^4 sec/day

Velocity of Earth (v_e) = (c_e)/(day in seconds)

= (4 x 10^7 m)/(8 x 10^4 sec)

= .5 x 10^3 = 5 x 10^2 m/s

Kinetic Energy of earth pre-earthquake (T_ei)

= (1/2)(m_e)(v_e^2)

= (1/2)(6 x 10^24 kg)(5 x 10^2 m/s)^2

~ 7 x 10^29 J

Kinetic Energy lost (T_e_lost)

= (T_ei)(ratio of second/3microseconds)

= (7 x 10^29 J) (3 x 10^-6)

~ 2 x 10^24 J

Momentum of Earth pre-earthquake (p_ei)

= (m_e)(v_e)

= (6 x 10^24 kg)(5 x 10^2 m/s)

~ 3 x 10^27 kg m/s

Momentum lost (p_e_lost)

= (p_ei)(ratio of second/3microseconds)

= (3 x 10^27)(3 x 10^-6)

~ 1 x 10^21 kg m/s

Conclusions:

So the quake stripped from the Earth system about 2 x 10^24 J and about 1 x 10^21 kg m/s. That is amazing. Sure it doesn't really factor in in any significant way (after all it is just 3 microseconds for crying out loud) 2 x 10^24 J still is a lot of energy to loose by mere mortal standards!