In a book, the answer for a particular question is expressed as `b=(ma)/(k)[sqrt(1+(2kl)/(ma))]` here m represents mass, a represent acceleration, l represent length. The unit of b should be :-

In a book, the answer for a particular question is expressed as. b=(ma)/(l)[sqrt(1+(2kl)/(ma)] . Here m represents mass, 'a' represents acceleration, l represents length. The unit of 'b' should be in SI system)

An unknown quantity ''alpha'' is expressed as alpha = (2ma)/(beta) log(1+(2betal)/(ma)) where m = mass, a = acceleration l = length, The unit of alpha should be

An unknown quantity ''alpha'' is expressed as alpha = (2ma)/(beta) log(1+(2betal)/(ma)) where m = mass, a = acceleration l = length, The unit of alpha should be

Dimensions of an unknown quantity , phi = (ma)/(alpha) log (1 +(alpha l)/(ma)) where m = mass, a= acceleration and l = "length" are

If pressure can be expressed as P=(b)/(a)sqrt(1+(kthetat^(3))/(ma)) where k is the Boltzmann's constant, theta is the temperature, t is the time and a and b are constants, then dimensional formula of b is equal to the dimensional formula of

If the equation |sqrt((x - 1)^(2) + y^(2) ) - sqrt((x + 1)^(2) + y^(2))| = k represents a hyperbola , then k belongs to the set

If the equation |sqrt((x - 1)^(2) + y^(2) ) - sqrt((x + 1)^(2) + y^(2))| = k represents a hyperbola , then k belongs to the set

In two different system of unit an acceleration is represented by the same number, whilst a velocity is represented by numbers in the ratio 1:3 . The ratio of unit of length and time are

In two different system of unit an acceleration is represented by the same number, whilst a velocity is represented by numbers in the ratio 1:3 . The ratio of unit of length and time are