Using velocity time graph, establish the relation `s = ut + (1)/(2)at^(2)`, where the symbols have

Use velocity time graph to derive the relation : v^(2)-u^(2)=2 as, where the symbols have their usual meaning.

Derive dimensionally the relation s = ut +(1)/(2)f t^(2) .

For the series combination of three resistors establish the relation : R=R_(1)+R_(2)+R_(3) where the symbols have their usual meanings. Calculate the equivalent resistance of the combination of three resistors of 6Omega , 9 Omega and 18 Omega joined in parallel.

Using graphical method, derive the equations v = u + at and s = ut + (1)/(2)at^(2) where symbols have their usual meanings.

Derive dimensionally the relation : S=ut+1/2at^(2) .

Derive graphically the relation v=u+at ,where the symbols have their usual meaning.

Check whether the relation S = ut + (1)/(2) at^(2) is dimensionally correct or not , where symbols have their usual meaning .

Check the accuracy of the relation s = ut + (1)/(2)at^(2) where s is the distance travelled by the with uniform acceleration a in time t and having initial velocity u.

Derive the relation F=ma , where the symbols have their usual meanings.