Question

derive the second and third equation of motion by graphical method
​

Answer 1

Answer:

Proof of the second equation of motion graphically is as follows, Let us consider a body which is moving with the initial velocity vi. ...

S= area of rectangle OADC+ area of triangle ABD. Then.

S=(vi)(t)+1/2(AD)(BD) By substitution we get the above expression to be as,

Answer 2

Answer:

$\large \underline \boldsymbol{✰ \: \: According \: \: to \: \: the \: \: question : }$

$\qquad \bullet \: \: {\underline{ \tt{We \: have \: to \: \bf \: DERIVATE \: \: \sf Second \: equation \: of \: motion , \: \tt \: by \: \bf \: graphical \: method.}}}$

$\large \underline \boldsymbol{✰ \: \:Answer \: \: of \: \: the \: \: question : }$

$\underline{ \boxed{ : \implies \: { \purple{ \: \frak{ s \: = \: ut \: + \: \frac{1}{2} \: at {}^{2} }}}}}$