differentiate the equation Y is equal to UT plus half g t square with respect to time
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Given that,
y = ut + 1/2 (gt²) ...(i)
Now, differentiating with respect to t, we get
dy/dt = d/dt {ut + 1/2 (gt²)}
= d/dt (ut) + d/dt {1/2 (gt²)}
= u d/dt (t) + g/2 d/dt (t²)
= u (1) + g/2 (2t)
= u + gt
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