If `F=ax+bt^(2)+c` where F is force, x is distance and t is time. Then what is dimension of `(axc)/(bt^(2))` ?

If x= a+bt+ ct^(2) , where x is in metre and t is in second , what is the dimensional formula of c?

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

If x = a+bt+ ct^(2) , where x is in metres and t in seconds what are the dimensions of b and c?

If x = a + bt + ct^2 where the unit fo x is meter and unit of t is sec. What is the unit of c.

If F = at^-1 + bt^2 be any equation where F = force, t = time, a and b arc cosntant. Then what is the dimension of a and b?

If force F is related with distance x and time t as F=Asqrtx+Bt^(2), the dimensions of (A)/(B) is

If force F is related with distance x and time t as F=Asqrtx+Bt^(2), the dimensions of (A)/(B) is

lf x = a + bt + ct^(2) , where x is in metre and t in seconds, what is the unit of c?

If x =2 at -5 bt^2, where x is in metre and t is in seconds, find the dimensions of a//b.