Advertisements
Advertisements
Question
A motorbike, initially at rest, picks up a velocity of 72 kmh−1 over a distance of 40 m. Calculate
- acceleration
- time in which it picks up above velocity.
Advertisements
Solution
Initial velocity = u = 0
Final velocity = v = 72 km/h = `72xx5/18` m/s
v = 20 m/s
Distance = S = 40 m
(i) v2 − u2 = 2aS
(20)2 − (0)2 = 2a (40)
80a = 400
a = `400/80`
a = 5 ms−2
(ii) v = u + at
20 = 0 + 5t
5t = 20
t = `20/5`
t = 4 s
APPEARS IN
RELATED QUESTIONS
A body falls freely from a certain height. Show graphically the relation between the distance fallen and square of time. How will you determine g from this graph?
Give an example of an accelerated body, moving with a uniform speed.
From the velocity – time graph given below, calculate deceleration in region BC.

A car traveling at 60 km/h, stops on applying brakes in 10 seconds. What is its acceleration?
Write the SI unit of acceleration and retardation.
Distinguish between uniformly and non-uniformly accelerated motions.
The speed of a car increases from 10 km/h to 64 km/h in 10 seconds. What will be its acceleration?
A car is moving with a speed of 50 km/h. One second later, its speed is 55 km/h. What is its acceleration?
When an object undergoes acceleration ______.
The value of acceleration for a body at rest is ______.
