Statement-I: Dimensional analysis can give us the numerical value of proportionality constants that may appear in an algebraic expression.
Statement-II: Dimensional analysis make use of the fact that dimensions can be treated as algebraic quantities.

The method of dimensional analysis can be used to derive which of the following relations?

The method of dimensional analysis can be used to derive which of the following relations ?

Using dimensional analysis the resistivity in terms of fundamental constants h, m_(e), c, e, epsilon_(0) can be expressed as

Assertion: The given equation x = x_(0) + u_(0)t + (1)/(2) at^(2) is dimensionsally correct, where x is the distance travelled by a particle in time t , initial position x_(0) initial velocity u_(0) and uniform acceleration a is along the direction of motion. Reason: Dimensional analysis can be used for cheking the dimensional consistency or homogenetly of the equation.

Statement-I : When an algebraic equation has been derved, it is advisable to check it for dimensional consistency. Statement-II : This guarantee that the equation is correct.

Statement-I : A p-n junction with reverse bias can be used as a photodiode to measure light intensity. Statement-II : In a reverse bias condition the current in small but it is more sensitive to changes in incident light intensity.

If velocity, force and time are taken as the fundamental quantities, them using dimensional analysis choose the correct dimensional formula for mass among the following. [K is a dimensionless constant]

Statement-I: If a physical quantity has a unit, it must not be dimensionless. Statement-2: A formula derived using dimensional but no unit.