Find the dimension of (a/b) in the equation : v = a + bt , where v is velocity and t is time

Find the dimensions of a//b in the relation P =(a-x^2)/(bt), where x is distance, t is time and P is pressure.

Find the dimensions of a/b in the equation. F=asqrtx+bt^(2) where F is force, x is distance and t is time.

Find the dimensions of a/b in the relation F=a sqrt(x)+"bt"^(2) , where F is force, x is distance and t is time.

v = at + frac(b)(t+c) + v_0 is dimensionally valid equation Obtain the dimensional formula for a,b,c where v is velocity, t is time and vunderset(0) is initial velocity.

A particle moves with an initial velocity v_(0) and retardation alpha v , where v is the velocity at any time t.

Equation of motion of a body is (dv)/(dt) = -4v + 8, where v is the velocity in ms^-1 and t is the time in second. Initial velocity of the particle was zero. Then,

Equation of motion of a body is (dv)/(dt) = -4v + 8, where v is the velocity in ms^-1 and t is the time in second. Initial velocity of the particle was zero. Then,

For a moles of gas ,Van der Weals equation is (p = (a)/(V^(-2))) (V - b) = nRT ltbr. Find the dimensions of a a and b , where p = pressure of gas ,V = volume of gas and T = temperature of gas .