[" 8Find the dimension of "a/b" in the equation "F=a sqrt(x)+bt^(2)" where "F" is the force "],[x" is the distance and "t" is the time."]

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.

Find the dimensions of a xx b in the given equations : P= (a)/(bx)-(t^2)/(b) where P is the power, x is the distance and t is the time.

Write the dimensions of a//b in the relation F = a sqrtx + bt^2 where F is force x is distance and t is time.

Write the dimensions of a//b in the relation F = a sqrtx + bt^2 where F is force x is distance and t is time.

The dimensions of a/b in the relation, F = a sqrt(x)+bt^(2) , (where F is a force x is the distance and 't' is time) are L^((1)/(2))T^(n) , the value of n is

Find the dimensions of (axxb)/(c ) in the relation F =(a)/(sqrtx) +bx = cx^2 where F is force and x is distance.