Check the dimensional consistency of the following equations :
(i) `upsilon = u +at` (ii) `s = ut +(1)/(2) at^2`
(iii) `upsilon^2 - u^2 = 2as`

Test the dimensional consistency of the following equations: v= u + at

Test the dimensional consistency of the following equations: v^2 - u^2 - 2as .

Test the dimensional consistency of the following equations: s= ut + (1/2) at^2

Check the dimensional consistency of the relations : (i) S= ut+(1)/(2)at^(2) (ii) (1)/(2)mv^(2)= mgh .

Check the dimensional consistency of the equation (mV^2)/(r )= (Gm_(1)m_(2))/(r^2) .

Test the dimensional consistency of the following equations : (i)v=u+at" "(ii) v^(2)=u^(2)+2as" "(iii)E=mc^(2)" "(iv)(1)/(2)mv^(2)=mgh

An object acceleraties uniformly from initial velocity u to final velocity v. if travels distance s in time t. Then check the dimensional consistency of the following equations. Which of them are correct physically? (i) v_(av)=(u+v)/3 (ii) s=ut+1/2at^(2) (iii) v^(2)-u^(2)=(2s)/a

Check the dimensional consistency of the following equations : (i) de-Broglie wavelength , lambda=(h)/(mv) (ii) Escape velocity , v=sqrt((2GM)/(R)) .

Check the dimensional consistency of the relation upsilon = (1)/(I) sqrt((P)/(rho)) where I is length, upsilon is velocity, P is pressure and rho is density,

Using dimensional analysis, check the correctness of the following relations : (i) S_(nth) = u+(a)/(2) (2n-1) (ii) lambda = h//m upsilon (ii) = mc^2 where the symbole have their usual menaings.]