Find the distance travelled by by the uniformly acclerated object moving in one dimension in nth second.

The distance travelled by the moving body is :

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. A body travels half its total path in the last second of its fall from rest, calculate the time of its fall.

Obtain a relation for the distance travelled by an object moving with a unifrom acceleration in the interval between 4th and 5th seconds.

How is the position-time graph of uniformly accelerated motion id one dimension helpful in studying the motion of the object ?

Derive the equations of motion for an object in uniformly accelerated motion in one dimension using calculus.

Consider a particle intially moving with a velocity of 5 m s^(-1) starts decelerating at a constant rate of 2 m s^(-2) . a. Determine the time at which the particle becomes stationary. b. Find the distance travelled in the second second. c. Find the distance travelled in the third second.

The ratio of the distances travelled by a body starting from rest and moving with uniform acceleration in the first, third and fifth seconds of its journey is

The speed of a car increases uniformly from zero to 10ms^-1 in 2s and then remains constant (figure) a. Find the distance travelled by the car in the first two seconds. b. Find the distance travelled by the car in the next two seconds. c. Find the total distance travelled in 4s .

Find the ratio of the distances travelled by a freely falling body in first, second and third second of its fall.