[" Find the dimensions of "(a times b)/(c)" in the relation: "],[y=4sin at+3cos bt-ct" where "t" is time,"y" is distance."]

Find the dimensions of (axxb)/(c ) In the relation y= 4 sin at + 3 cos bt -ct, where t is time and y is distance.

Find the dimenions of (c )/(axxb) in the relation : y = a cos omegat +bxxt - c sqrtt, where y is displacement, t is time and omega is agnular velocity.

Write the dimensions of a and b in the relation , P = (b-x^(2))/(at) , where P is power ,x is distance and t is time

Write the dimensions of a and b in the relation , P = (b-x^(2))/(at) , where P is power ,x is distance and t is time

Write the dimensions of a and b in the relation , P = (b-x^(2))/(at) , where P is power ,x is distance and t is time

Find the dimensions of axxb in the relation p= a sqrtt - bx^2 , where x is distance, t is time and P is power.

Write the dimensions of a,b and c in the formula y=a-bt + cx where y is desplacement, t is time and x is distance.

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 dimension of (a/b) in the equation : v = a + bt , where v is velocity 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.