[" Derive: "],[" (i) "v=u+at]

Derive following equations for a uniformly accelerated motion : (i) v = u + at (ii) S = ut+(1)/(2) at^(2) (iii) v^(2)= u^(2) +2aS Where the symbols have their usual meanings .

Derive - v = v_0 + at

Can we derive v= u+ at , using dimensional analysis ?

Derive the relation (v^2=u^2+2as) by calculus method.

Let V" "=" "{a ," "e ," "i ," "o," "u} and B" "=" "{a ," "i ," "k ," "u} . Find V" "-" "B" "a n d" "B" "-" "V

Derive graphically v ^(2) = u ^(2) + 2as, where symbols have their usual meaning.

Derive the equations of motion given below: v=u+at