what is the molecularity of an elementary step, given its rate law is as follows: rate = k[a]2[b]?

This may sound like a simple question, but it’s a very challenging one. A particle is considered to be an elementary particle if its mass is less than a proton, and a proton is about a millionth of a millionth of a millionth of a millimeter. This question is a result of quantum mechanics, which tells us that when two particles are brought together they can do things like collide or create energy.

So if we have two particles and we bring them together, the rules of quantum mechanics dictate that there is a probability that they will either collide and create a new particle or create energy. The probability that two particles collide and create a new particle is the square of the distance between them. So the rate at which two particles collide is always higher than if they acted independently of each other. The rate that one particle creates energy is always higher than if it acted independently of the other particle.

This is a common misconception about elementary step. That is, that a step is a single event that results in a particle that can be identified with a number. This is true for a single step, but not for the steps that the equation describes. An elementary step occurs when two particles collide and create a particle. But the probability of this event is the product of the collision and the probability that the collision occurred.

In step (as in collision) probability and collision are equivalent. The probability that step (as in collision) occurs is equal to the probability of the collision for the particular state of the system involved. For the step (as in collision) to occur, both the particle and the system involved must be in the particular state involved.

If you’re thinking that the collision probability is simply the probability of the collision occurring in the particular state of the system involved, then you’re missing the point of the equation. If you’re thinking that the probability of the collision occurring is the product of the probability of the collision occurring and the probability of the collision occurring in the particle state, then you’re missing the point of the equation.

The probability of a collision in a system is the product of the probability of the collision occurring and the probability of the collision occurring in the particle state. In other words, if you have any collision particle, you have a collision.

The rate law is also known as the Poisson-Boltzmann distribution, and it describes the probability of a collision event happening in a given time period. A collision event in this sense simply is a single event (such as a collision between two particles). In quantum mechanics collisions can be thought of as simultaneous events. For example, if two electrons collide, they do it simultaneously.

Let’s say it is the beginning of a new day, and you have a collision particle called electron A. This particle will collide with a second collision particle called an electron B, which will collide with a third collision particle called a positron, that will collide with a fourth collision particle called a photon. In quantum mechanics, a collision is said to occur if the two particles are in the same place at the same time.

When it comes to collisions, this is where the rate law comes into play. In quantum mechanics, the rate of a collision equals the rate of a quantum of energy transfer that the collision involves. This is actually a very common statement, and often used to explain many of the things that we do every day, things like the sound of a car horn or the blink of an eye.

In quantum mechanics, the rate of a collision equals the rate of a quantum of energy transfer that the collision involves. This is actually a very common statement, and often used to explain many of the things that we do every day, things like the sound of a car horn or the blink of an eye.