If momentum (`P`), area (`A`) and time (`T`) are taken to be fundamental quantities, then energy has the dimensional formula

In a system of units if force (F), acceleration (A) and time (T) are taken as fundamental units, then the dimensional formula of energy is

In a system of units if force (F), acceleration (A) and time (T) are taken as fundamental units, then the dimensional formula of energy will become [FAT^(x//3)] . Find value of x?

If velocity (V) , force (F), and energy (E) are taken as fundamental units , then find the dimensional formula for mass.

Suppose force (F) , area (A) and time (T) are the fundamental units, then match the following

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]

If force (F) , velocity (V) and time (T) are taken as fundamental units, then the dimensions of mass are

If force (F) , velocity (V) and time (T) are taken as fundamental units, then the dimensions of mass are

If area (A), density (D) and force (F) are taken as fundamental quantities, find the dimensional formula for young's modulus.

If young's modulus y, surface tension s and time T are the fundamental quantities then the dimensional formula of density is

Taking linear momentum (P), length (L) and time (T) to be fundamental quantities, relate quantities in the columns.