The Brownian movement refers to the random motion of particles suspended in a fluid (liquid or gas) resulting from their collision with fast-moving molecules in the fluid. This phenomenon is vital for understanding various properties of colloidal solutions. Here's why:
The characteristic property of colloidal solutions explained by Brownian movement is their kinetic nature. In colloidal solutions, dispersed particles are subject to continuous jostling due to thermal energy, leading to perpetual and erratic movement.
Steps explaining why this property is kinetic:
This random motion ensures that colloidal particles do not settle and remain suspended in the solution. Hence, Brownian movement is closely associated with the kinetic properties of colloidal solutions.
Consider the following statements: Statement I: \( 5 + 8 = 12 \) or 11 is a prime. Statement II: Sun is a planet or 9 is a prime.
Which of the following is true?
The value of \[ \int \sin(\log x) \, dx + \int \cos(\log x) \, dx \] is equal to
The value of \[ \lim_{x \to \infty} \left( e^x + e^{-x} - e^x \right) \] is equal to