Let the matrix representation of the hamiltonian of a three-state system be eo o a h = 0 e 0 la o eo, using the basis states (1), (2), and 3). a) if the state of the system at time t = 0 is v(0)) = 12), what is the probability that the system is in state 2) at time t? b) if, instead, the state of the system at time t = 0 is \v (0)) = 3), what is the probability that the system is in state 3) at time t?

momentum of soft ball three times less than baskey ball

it is given that trillions of microbes make up to 1% to 3% of the body mass.

let's take average of this percentage: 2%

consider the average mass of the human body as 70 kg.

then, trillions of microbes would have mass  

therefore, 100 trillion micro-organisms would weigh:

this is an approximate value and could change depending on the mass of the human body and percentage of the microbes present in it.

average mass per microorganism =