Assertion : In the equation, `s=u+at-(1)/(2)a` where, s is the distance travelled by uniformly accelerated body in tth second.
Reason : The above equation is dimensionally incorrect.

Derive an equation for the distance covered by a uniformly accelerated body in nth second of its motion.

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 an equation for the distance covered by a uniformly accelerated body in nth second of its motion. A body travels half its total path in the last second of its fall from rest, calculate the time of its fall.

If the distance s travelled by a body in time t is given by s = a/t + bt^2 then the acceleration equals

Equation s_t=u + at - 1/2 a does not seem dimensionally correct, why?

Equation s_t=u + at - 1/2 a does not seem dimensionally correct, why?

(a) Write a equation of motion in different states and derive the relation : s=u+(1)/(2)a(2t-1) Where, s is the distance covered in t^("th") second, u is initial velocity and a is uniform acceleration.

A body starting from rest is moving with a uniform acceleration of 8m/s^(2) . Then the distance travelled by it in 5th second will be